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	<front>
		<journal-meta>
			<journal-id journal-id-type="publisher-id">rap</journal-id>
			<journal-title-group>
				<journal-title>Revista de Administração Pública</journal-title>
				<abbrev-journal-title abbrev-type="publisher">Rev. Adm. Pública</abbrev-journal-title>
			</journal-title-group>
			<issn pub-type="ppub">0034-7612</issn>
			<issn pub-type="epub">1982-3134</issn>
			<publisher>
				<publisher-name>Fundação Getulio Vargas</publisher-name>
			</publisher>
		</journal-meta>
		<article-meta>
			<article-id pub-id-type="doi">10.1590/0034-761220170045</article-id>
			<article-id pub-id-type="publisher-id">00008</article-id>
			<article-categories>
				<subj-group subj-group-type="heading">
					<subject>Article</subject>
				</subj-group>
			</article-categories>
			<title-group>
				<article-title>Resources, innovation and performance in labor courts in Brazil</article-title>
				<trans-title-group xml:lang="pt">
					<trans-title>Recursos, inovação e desempenho na Justiça do Trabalho no Brasil</trans-title>
				</trans-title-group>
				<trans-title-group xml:lang="es">
					<trans-title>Recursos, innovación y desempeño en los tribunales laborales en Brasil</trans-title>
				</trans-title-group>
			</title-group>
			<contrib-group>
				<contrib contrib-type="author">
					<name>
						<surname>Sousa</surname>
						<given-names>Marcos de Moraes</given-names>
					</name>
					<xref ref-type="aff" rid="aff1"><sup>1</sup></xref>
					<xref ref-type="aff" rid="aff2"><sup>2</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<name>
						<surname>Guimaraes</surname>
						<given-names>Tomas Aquino</given-names>
					</name>
					<xref ref-type="aff" rid="aff3"><sup>3</sup></xref>
				</contrib>
			</contrib-group>
			<aff id="aff1">
				<label>1</label>
				<institution content-type="original"> Universidade Federal de Goiás/ Programa de Pós-Graduação em Administração Goiânia/ GO- Brazil</institution>
				<institution content-type="normalized">Universidade Federal de Goiás</institution>
				<institution content-type="orgname">Universidade Federal de Goiás</institution>
				<institution content-type="orgdiv1">Programa de Pós-Graduação em Administração</institution>
				<addr-line>
					<named-content content-type="city">Goiânia</named-content>
        			<named-content content-type="state">GO</named-content>
				</addr-line>
				<country country="BR">Brazil</country>
				<email>marcos.moraes@ifgoiano.edu.br</email>
			</aff>
			<aff id="aff2">
				<label>2</label>
				<institution content-type="original"> Instituto Federal Goiano Campus Ceres, Ceres/ GO- Brazil</institution>
				<institution content-type="normalized">Instituto Federal Goiano</institution>
				<institution content-type="orgname">Instituto Federal Goiano Campus Ceres</institution>
				<addr-line>
					<named-content content-type="city">Ceres</named-content>
        			<named-content content-type="state">GO</named-content>
				</addr-line>
				<country country="BR">Brazil</country>
			</aff>
			<aff id="aff3">
				<label>3</label>
				<institution content-type="original"> Universidade de Brasília/ Programa de Pós-Graduação em Administração, Brasília/ DF- Brazil</institution>
				<institution content-type="normalized">Universidade de Brasília</institution>
				<institution content-type="orgname">Universidade de Brasília</institution>
				<institution content-type="orgdiv1">Programa de Pós-Graduação em Administração</institution>
				<addr-line>
					<named-content content-type="city">Brasília</named-content>
        			<named-content content-type="state">DF</named-content>
				</addr-line>
				<country country="BR">Brazil</country>
				<email>tomas.aquino.guimaraes@gmail.com</email>
			</aff>
			<author-notes>
				<fn fn-type="other" id="fn1">
					<p>Marcos de Moraes Sousa - PhD in Administration, is a professor of the graduate program in the Department of Administration at the Federal University of Goiás, Brazil, and a professor at the Goiano Federal Institute, Brazil. E-mail: marcos.moraes@ifgoiano.edu.br.</p>
				</fn>
				<fn fn-type="other" id="fn2">
					<p>Tomas Aquino Guimaraes - PhD in sociology, is a full professor of the graduate program in the Department of Administration at University of Brasilia, Brazil. E-mail: tomas.aquino.guimaraes@gmail.com.{Original version}</p>
				</fn>
			</author-notes>
			<pub-date pub-type="epub-ppub">
				<season>May-Jun</season>
				<year>2018</year>
			</pub-date>
			<volume>52</volume>
			<issue>3</issue>
			<fpage>486</fpage>
			<lpage>506</lpage>
			<history>
				<date date-type="received">
					<day>08</day>
					<month>03</month>
					<year>2017</year>
				</date>
				<date date-type="accepted">
					<day>03</day>
					<month>03</month>
					<year>2018</year>
				</date>
			</history>
			<permissions>
				<license license-type="open-access" xlink:href="https://creativecommons.org/licenses/by/4.0/" xml:lang="en">
					<license-p>This is an open-access article distributed under the terms of the Creative Commons Attribution License</license-p>
				</license>
			</permissions>
			<abstract>
				<title>Abstract</title>
				<p>This article examines the relationships between resources, innovation, and performance in courts. Data from 24 Brazilian labor courts covering the period between 2003 and 2013 were used to develop theoretical/empirical models using Data Envelopment Analysis and stochastic frontier analysis. The results indicate that there was improvement in the performance of the courts during the period examined. This improvement owed more to the adoption of innovations than to variation in technical efficiency. Critical periods for the adoption of the electronic judicial process (in 2006 and 2012) had a negative impact on the index related to innovation adoption. The stochastic model shows that court size and investment in the training of personnel are key factors for explaining the variation in the efficiency of the courts.</p>
			</abstract>
			<trans-abstract xml:lang="pt">
			<title>Resumo</title>
				<p>O presente estudo examina as relações entre recursos, inovação e desempenho em tribunais. Foram utilizados dados de 24 tribunais trabalhistas brasileiros no período entre 2003 e 2013. Foram desenvolvidos modelos teóricos/empíricos utilizando a análise envoltória de dados e a análise de fronteira estocástica. Os resultados indicam que houve melhora no desempenho dos tribunais durante o período estudado. Essa melhoria deve-se mais em função da adoção de inovações do que da variação da eficiência técnica. Os períodos críticos para a adoção do processo judicial eletrônico (em 2006 e 2012) tiveram um impacto negativo no índice relacionado com a adoção de inovação. O modelo estocástico indicou que o tamanho do tribunal e o investimento na formação de pessoal foram fatores-chave para explicar a variação na eficiência dos tribunais.</p>
			</trans-abstract>
			<trans-abstract xml:lang="es">
				<title>Resumen</title>
				<p>El presente estudio examina las relaciones entre los recursos, la innovación y el desempeño en los tribunales. Se utilizaron datos de 24 tribunales laborales brasileños que cubrían el período comprendido entre 2003 y 2013 para desarrollar modelos teóricos/empíricos utilizando el análisis por envoltura de datos y análisis de frontera estocástica. Los resultados indican que hubo mejoras en el desempeño de los tribunales durante el período examinado. Esta mejora se debe más a la adopción de innovaciones que a la variación en la eficiencia técnica. Los períodos críticos para la adopción del proceso judicial electrónico (en 2006 y 2012) tuvieron un impacto negativo en el índice relacionado con la adopción de la innovación. El modelo estocástico muestra que el tamaño de la corte y la inversión en la formación del personal son factores clave para explicar la variación en la eficiencia de los tribunales.</p>
			</trans-abstract>
			<kwd-group xml:lang="en">
				<title>Keywords:</title>
				<kwd>innovation</kwd>
				<kwd>performance</kwd>
				<kwd>judicial administration</kwd>
			</kwd-group>
			<kwd-group xml:lang="pt">
				<title>Palavras-chave:</title>
				<kwd>inovação</kwd>
				<kwd>desempenho</kwd>
				<kwd>administração judicial</kwd>
			</kwd-group>
			<kwd-group xml:lang="es">
				<title>Palabras clave:</title>
				<kwd>innovación</kwd>
				<kwd>desempeño</kwd>
				<kwd>administración judicial</kwd>
			</kwd-group>
			<counts>
				<fig-count count="3"/>
				<table-count count="6"/>
				<equation-count count="4"/>
				<ref-count count="60"/>
				<page-count count="21"/>
			</counts>
		</article-meta>
	</front>
	<body>
		<sec sec-type="intro">
			<title>1. Introduction</title>
			<p>In the context of reforms of public administration, pressure has been put on public organizations to improve efficiency, by reducing budgets, raising expectations about the quality of services provided, and introducing performance-based management techniques (<xref ref-type="bibr" rid="B8">Boyne et al., 2005</xref>; <xref ref-type="bibr" rid="B38">Osborne and Gaebler, 1993</xref>). Assessment of performance of public organizations is now a key aspect in public administration (<xref ref-type="bibr" rid="B7">Boyne, 2004</xref>). In recent decades, procedure and technical innovations have been adopted in Brazilian courts. The most important of these innovations are those supported by information and communication technologies (ICTs) and, more specifically, the electronic judicial process. It is important to understand the extent of the effects caused by and the resources involved in the adoption of an innovation by the judiciary, as exemplified by the electronic judicial process, because it is a subject that has been under-explored (<xref ref-type="bibr" rid="B51">Sousa and Guimaraes, 2014</xref>).</p>
			<p>The objectives of this paper are: (a) to develop and test a theoretical and empirical model that explains the relationships between resources, innovation, and performance in courts and (b) to measure the observed performance (variation in efficiency and adoption of innovations) of 24 Brazilian labor courts as a function of the resources and level of innovation in those courts. The study examines the attributes that may have an impact in the performance of Brazilian labour courts and thus contributes to knowlegde about judicial administration, providing evidence for improvement of the management of courts and the development of better policies for the judiciary. The judiciary attached to labor courts was chosen because it has the following relevant characteristics: shorter length of the judicial process (<xref ref-type="bibr" rid="B24">Dias Júnior, 2004</xref>) and; high level of innovation adoption (<xref ref-type="bibr" rid="B18">Costa, 2008</xref>).</p>
			<p>The Brazilian labor courts are comprised of: (i) first trial courts, or courts in the first-degree, where a judge sitting alone decides the outcome of a case; (ii) Regional Labor Courts, or courts in the second-degree; and (iii) the Superior Labor Court, or the court of final appeal. The judicial process in courts in the first-degree begin when an application is assigned to a judge. The first stage requires an attempt at conciliation. If conciliation is successful, the judge records the conclusion. If conciliation is unsuccessful, the judge decides the case. Courts in the second-degree courts can judge new applications or may receive appeals against decisions of the courts in the first-degree. The new cases relate to specific issues that arise in situations such as collective bargaining among others. New cases may be decided by a judge sitting alone, while appeals are reviewed by a panel of judges that constitute the appeal court if one party appeals a decision. Rulings of the courts in the second-degree may be appealed, in which case they are referred to the Superior Labor Court.</p>
			<p>There are in Brazil 1,568 courts in the first-degree and 24 Regional Labor Courts (TST 2015). 32.6% of lawsuits are presented in electronic format. There are 3,371 labor judges, 36,997 permanent officers and administrators of the courts. In 2013 the court system handled 7.9 million lawsuits, 3.9 million pending cases and 4 million new cases (<xref ref-type="bibr" rid="B16">CNJ, 2014</xref>).</p>
		</sec>
		<sec>
			<title>2. Theoretical background and hypotheses</title>
			<p>The literature on the performance of the judiciary identifies several variables that contribute to the provision of legal services. The production frontiers approach has been developed using the technique called Data Envelopment Analysis (DEA) in several studies that evaluate the efficiency of courts (<xref ref-type="bibr" rid="B23">Deyneli, 2012</xref>; <xref ref-type="bibr" rid="B31">Kittelsen and Førsund, 1992</xref>; <xref ref-type="bibr" rid="B34">Lewin, Morey and Cook, 1982</xref>; Pedraja-Chaparro and Salinas-Jimenez, 1996; <xref ref-type="bibr" rid="B46">Schneider, 2005</xref>; <xref ref-type="bibr" rid="B59">Yeung and Azevedo, 2011</xref>). The assessment of efficiency through stochastic frontier analysis, a different technique that was used by <xref ref-type="bibr" rid="B11">Castro (2011</xref>) and <xref ref-type="bibr" rid="B47">Schwengber (2006</xref>), is less commonly used.</p>
			<p>The DEA technique allows the assessment of performance through relative composite measures of efficiency, and does not require previous knowledge of prices, costs, and relationships among the variables. In addition, it makes it possible to assess one organizational decision-making unit (DMU) of analysis in comparison to other units to identify the most productive ones. These most productive units are then used as references, also described as “best practice” (<xref ref-type="bibr" rid="B60">Zhu, 2009</xref>). In this study, each court is regarded as a decision-making unit (DMU).</p>
			<p>The index proposed by <xref ref-type="bibr" rid="B35">Malmquist (1953</xref>) makes it possible to investigate the variation in technical efficiency and technological progress in a dynamic manner over time. It also makes it possible to decompose the multiplicative effect on the total productivity variation index into separate components of technical efficiency and innovation adoption - technological change (<xref ref-type="bibr" rid="B17">Cooper, Seiford and Tone, 2007</xref>). The variation in efficiency, also known as catch-up, is measured by the distance between the index of a given court and the production frontier. Thus, catch-up represents the extent to which the efficiency of the court has improved or deteriorated over time (<xref ref-type="bibr" rid="B17">Cooper, Seiford and Tone, 2007</xref>). Technological change (known as frontier-shift), which is a result of the adoption of innovations, is assessed by the displacement of the optimal frontier of pooled resources, and is measured by the geometric mean of change between two periods (<xref ref-type="bibr" rid="B26">Färe et al., 1994</xref>). This index was used in research on the judiciary by <xref ref-type="bibr" rid="B31">Kittelsen and Førsund (1992</xref>). The advantage of using this index is that the impact of the adoption of innovation can be evaluated in a longitudinal approach.</p>
			<p>Turning to the other possible approach, stochastic frontier analysis requires the development of a more rigorous econometric model to explain the extent of variation in judicial performance by the variation in the productive resources of the judiciary. This technique makes it possible to assess the factors that affect the efficiency and the decomposition of the error, to identify systematic effects on efficiency (<xref ref-type="bibr" rid="B11">Castro, 2011</xref>). This technique also makes it possible to compare performance with operations that are a reference. So, we decided to take advantage of the strengths from both approaches, using Malmquist index, a non-parametric modeling, and stochastic frontier, a parametric one. </p>
			<p>
				<xref ref-type="fig" rid="ch1">Box 1 </xref>presents a non-exhaustive summary of the variables found in the literature that are employed in the model used in this study. The first column contains indicators that exhibit dependency relationships in parametric models, in addition to the resource or result in non-parametric models. The second column shows the variables. The third column lists the studies that support the findings that are listed.</p>
			<p>
				<fig id="ch1">
					<label>Box 1</label>
					<caption>
						<title>Main variables from studies on judicial performance</title>
					</caption>
					<graphic xlink:href="1982-3134-rap-52-03-486-gch1.jpg"/>
					<attrib>Source: Elaborated by the authors</attrib>
				</fig>
			</p>
			<p>The basic quantitative model used in these studies, increased or reduced, mainly depending on the availability of data, has the relationship presented in <xref ref-type="disp-formula" rid="e1">equation 1</xref>.</p>
			<p>
				<disp-formula id="e1">
					<alternatives>
					<mml:math>
						<mml:mi>y</mml:mi>
						<mml:mo>=</mml:mo>
						<mml:mi>f</mml:mi>
						<mml:mo>(</mml:mo>
						<mml:mi>P</mml:mi>
						<mml:mi>e</mml:mi>
						<mml:mi>n</mml:mi>
						<mml:mi>d</mml:mi>
						<mml:mi>i</mml:mi>
						<mml:mi>n</mml:mi>
						<mml:mi>g</mml:mi>
						<mml:mo>,</mml:mo>
						<mml:mi> </mml:mi>
						<mml:mi>n</mml:mi>
						<mml:mi>e</mml:mi>
						<mml:mi>w</mml:mi>
						<mml:mo>,</mml:mo>
						<mml:mi>M</mml:mi>
						<mml:mi>a</mml:mi>
						<mml:mi>g</mml:mi>
						<mml:mi>i</mml:mi>
						<mml:mi>s</mml:mi>
						<mml:mi>t</mml:mi>
						<mml:mi>r</mml:mi>
						<mml:mi>a</mml:mi>
						<mml:mi>t</mml:mi>
						<mml:mi>e</mml:mi>
						<mml:mo>,</mml:mo>
						<mml:mi>S</mml:mi>
						<mml:mi>t</mml:mi>
						<mml:mi>a</mml:mi>
						<mml:mi>f</mml:mi>
						<mml:mi>f</mml:mi>
						<mml:mo>)</mml:mo>
					</mml:math>
					<graphic xlink:href="ecuacion1-e1.jpg"/>
				</alternatives>
					<label>(1)</label>
				</disp-formula>
			</p>
			<p>Where <italic>Y</italic>, the dependent variable, is understood as completed/resolved cases. The independent variables are <italic>Pending</italic>, pending cases; <italic>New</italic>, new cases assigned to judges; <italic>Magistrate</italic>, the number of judges; and <italic>Staff</italic>, the number of support staff. The variables <italic>Pending</italic> and <italic>New</italic> are related to the workload of the judge.</p>
			<p>The application of Information and Communication Technologies (ICT) by the judiciary have been studied both in relation to the effect on performance and terms of the adoption of innovation (<xref ref-type="bibr" rid="B51">Sousa and Guimaraes, 2014</xref>). The recurring themes are the impact of these technologies on judicial performance (<xref ref-type="bibr" rid="B20">Crunkilton, 2009</xref>; <xref ref-type="bibr" rid="B30">Joia, 2008</xref>, <xref ref-type="bibr" rid="B29">2009</xref>; <xref ref-type="bibr" rid="B36">McKechnie, 2003</xref>; <xref ref-type="bibr" rid="B43">Rosa, Teixeira and Pinto, 2013</xref>; <xref ref-type="bibr" rid="B45">Saman and Haider, 2013</xref>; <xref ref-type="bibr" rid="B58">Velicogna, Errera and Derlange, 2011</xref>, <xref ref-type="bibr" rid="B57">2013</xref>), e-government (<xref ref-type="bibr" rid="B30">Joia, 2008</xref>, <xref ref-type="bibr" rid="B29">2009</xref>; <xref ref-type="bibr" rid="B36">McKechnie, 2003</xref>), systems and databases (<xref ref-type="bibr" rid="B28">Hara, 2007</xref>; <xref ref-type="bibr" rid="B43">Rosa, Teixeira and Pinto, 2013</xref>), and the electronic judicial process (<xref ref-type="bibr" rid="B57">Velicogna, Errera and Derlange, 2011</xref>, <xref ref-type="bibr" rid="B58">2013</xref>).</p>
			<p>Studies that address performance in the judiciary can contribute to the evaluation of innovation through the measurement of parametric and non-parametric relationships among the main resources of the judiciary and their performance. Studies that aim to evaluate the effect of innovation on judicial outcomes use measures that have already been tested and validated in different contexts (<xref ref-type="bibr" rid="B51">Sousa and Guimaraes, 2014</xref>). The pressure caused by the increase in judges’ workload has been shown to have an impact on the performance of courts (<xref ref-type="bibr" rid="B6">Beenstock and Haitovsky, 2004</xref>; <xref ref-type="bibr" rid="B22">Dimitrova-Grajzl et al., 2012</xref>; <xref ref-type="bibr" rid="B34">Lewin, Morey and Cook, 1982</xref>; <xref ref-type="bibr" rid="B43">Rosales-López, 2008</xref>), so that the following hypothesis can be formulated:</p>
			<disp-quote>
				<p>H<sub>1</sub>: The workload in labor courts has a positive impact on performance.</p>
			</disp-quote>
			<p>The <italic>organization size</italic> variable is traditionally used in innovation adoption studies (<xref ref-type="bibr" rid="B8">Boyne et al., 2005</xref>; <xref ref-type="bibr" rid="B21">Damanpour and Schneider, 2009</xref>; <xref ref-type="bibr" rid="B22">Damanpour and Wischnevsky, 2006</xref>; <xref ref-type="bibr" rid="B42">Rogers, 2003</xref>). As suggested by <xref ref-type="bibr" rid="B42">Rogers (2003)</xref>, this variable would be positively related to innovation adoption, and therefore, large courts would be more likely to adopt an innovation. On the performance perspective is expected that large organizations would be more efficient (<xref ref-type="bibr" rid="B55">Tulkens, 1993</xref>), in this way, large courts would increase performance (<xref ref-type="bibr" rid="B44">Rosales-López, 2008</xref>). Thus, the following hypothesis is suggested:</p>
			<disp-quote>
				<p>H<sub>2</sub>: Size positively impacts court performance.</p>
			</disp-quote>
			<p>To assess innovation in labor courts, the variable <italic>electronic process index</italic> (<italic>II</italic>) was used as an indicator and represents the percentage of electronic processes adopted by the labor judiciary, together with, as a proxy measure, total investment in ICT. These variables for measuring innovation in the judiciary have severe limitations, but it is difficult to identify indicators that assess the indirect and final impacts, as has previously been noted by <xref ref-type="bibr" rid="B41">Rauen (2013</xref>).</p>
			<p>The variable <italic>investment in ICT</italic> represents the share of resources invested by the court in activities involving the electronic process, and the electronic process index is related to the ability of the court to operationalize innovation. There is no consensus on the relationship between ICT investment and organizational performance. The paradox, first identified by <xref ref-type="bibr" rid="B50">Solow (1987</xref>) is that there is a negative relationship between these variables, even though there are studies that indicate that such investments may contribute to improve performance in organizations (<xref ref-type="bibr" rid="B53">Stratopoulos and Dehning, 2000</xref>). In the public sector, investment in ICT can improve the efficiency of the services provided (<xref ref-type="bibr" rid="B27">Foley and Alfonso, 2009</xref>; <xref ref-type="bibr" rid="B33">Lee and Perry, 2002</xref>). Nevertheless in the judiciary there is evidence that this investment has both positive (<xref ref-type="bibr" rid="B49">Soares and Sviatschi, 2010</xref>) and negative (<xref ref-type="bibr" rid="B10">Buscaglia and Ulen, 1997</xref>; <xref ref-type="bibr" rid="B23">Deyneli, 2012</xref>) impacts on court performance. Thus hypotheses 3 and 4 are proposed as follows: </p>
			<disp-quote>
				<p>H<sub>3</sub>: The judicial electronic process index positively affects court performance.</p>
			</disp-quote>
			<disp-quote>
				<p>H<sub>4</sub>: Investment in ICT positively affects court performance.</p>
			</disp-quote>
			<p>Investment in training in courts can be an important resource by providing capability related to legal and managerial knowledge. Training can be a stage of the ICT implementation process (<xref ref-type="bibr" rid="B20">Crunkilton, 2009</xref>; <xref ref-type="bibr" rid="B43">Rosa, Teixeira and Pinto, 2013</xref>; <xref ref-type="bibr" rid="B58">Velicogna, Errera and Derlange, 2011</xref>, <xref ref-type="bibr" rid="B57">2013</xref>). In addition, the adoption of technology without training may limit its impact on performance (<xref ref-type="bibr" rid="B3">Aragão, 1997</xref>; <xref ref-type="bibr" rid="B10">Buscaglia and Ulen, 1997</xref>; <xref ref-type="bibr" rid="B36">McKechnie, 2003</xref>; <xref ref-type="bibr" rid="B57">Velicogna, 2007</xref>). <xref ref-type="bibr" rid="B59">Yeung and Azevedo (2011</xref>) have found evidence that judicial administration - management training is one of the variables - is positively correlated with performance. As a result, the following hypothesis is proposed:</p>
			<disp-quote>
				<p>H<sub>5</sub>: Investment in training in courts has a positive relationship with performance.</p>
			</disp-quote>
		</sec>
		<sec sec-type="methods">
			<title>3. Method</title>
			<p>The labor judiciary in Brazil is composed of 24 courts divided into jurisdictions: 1. Rio de Janeiro; 2. São Paulo (Capital), covering the metropolitan area of São Paulo, part of the metropolitan area of the Baixada Santista region and Ibiúna city; 3. Minas Gerais; 4. Rio Grande do Sul; 5. Bahia; 6. Pernambuco; 7. Ceará; 8. Pará and Amapá; 9. Paraná; 10. Federal District and Tocantins; 11. Roraima and Amazonas; 12. Santa Catarina; 13. Paraíba; 14. Acre and Rondônia; 15. São Paulo (Campinas) cities included in the 2<sup>nd</sup> jurisdiction; 16. Maranhão; 17. Espírito Santo; 18. Goiás; 19. Alagoas; 20. Sergipe; 21. Rio Grande do Norte; 22. Piauí; 23. Mato Grosso; and 24. Mato Grosso do Sul.</p>
			<p>This study uses census data, covering all 24 labor court jurisdictions for courts in both the first and second-degree, and draws on secondary data available in the <italic>Justice in numbers</italic> database of the Brazilian National Council of Justice (CNJ) and data collected from the websites of the courts for the period between 2003 and 2013. It is important to notice that this Database evolved overtime, improving the collecting data method and including more variables and analysis.</p>
			<p>The analyses were performed in two steps: 1) construction, analysis, and processing of the database and 2) performance optimization modelling and constructing a classification of courts using the Malmquist index based on DEA and econometric modelling using stochastic frontier analysis.</p>
			<p>The collected data were structured into a two-dimensional database. First, these data were analyzed regarding measurement units, transformations, missing values, and outliers. Next, descriptive statistics and a correlation matrix were used for data and model analysis. Finally, the model parameters were estimated. The Deap Version 2.1 software was used for the estimation of the DEA results, and the Frontier Version 4.1 software was used for the estimation of the stochastic frontier parameters. The R software was used for the analysis of the secondary data, descriptive statistics, and correlation analysis.</p>
			<p>The courts were classified according to technical efficiency and innovation adoption. For the analysis of the relationships between resources, innovation, and performance, panel data models of Malmquist indices were developed using DEA programming (nonparametric), and the variable parameters were estimated using stochastic frontier analysis (parametric). Data from the CNJ made it possible to break down some variables and distinguish between courts in the first and second-degrees. Therefore, the data were evaluated in these two degrees, at both the chamber level and court level. <xref ref-type="fig" rid="ch2">Box 2</xref> shows the variables used in the study.</p>
			<p>
				<fig id="ch2">
					<label>Box 2</label>
					<caption>
						<title>Variables used in the study</title>
					</caption>
					<graphic xlink:href="1982-3134-rap-52-03-486-gch2.jpg"/>
					<attrib>Source: Elaborated by the authors.</attrib>
				</fig>
			</p>
			<p>The variables <italic>Staff, ICT, II, IE,</italic> and <italic>Size</italic> enrich the analysis of the resources and capabilities that impact performance in the judiciary and may be useful in the evaluation of inefficiency. The variable <italic>IE</italic> is not available in the <italic>Justice in numbers</italic> database of the CNJ and was collected from the website of each court. The variables <italic>Staff</italic> and <italic>ICT</italic> are not separated into first and second-degree. The variable <italic>II</italic> is called the electronic process index by the CNJ and was first published in 2009.</p>
			<p>The variables related to resources and internal capabilities of the previous model were used as the resources (inputs) - variables <italic>Magistrate</italic> and <italic>S</italic>taff - and the variable <italic>Y</italic> was used as the result (output), divided between courts in the first and second-degree. These variables are already established in the literature, and it was not possible to add other variables in the Malmquist model as the data was missing. The model follows the suggestion of <xref ref-type="bibr" rid="B12">Charnes, Cooper and Rhodes (1978)</xref>, which assumes constant returns to scale with product orientation, already applied in the public sector, and which is also one of the models used in the literature on performance in the judiciary. This approach is appropriate for the Brazilian context, given that, according to the civil law characteristics adopted in Brazil, decisions tend to conform to codes that are different from common law, where the emphasis is on jurisprudence (<xref ref-type="bibr" rid="B23">Deyneli, 2012</xref>; <xref ref-type="bibr" rid="B59">Yeung and Azevedo, 2011</xref>). The orientation toward product - maximizing product while maintaining the resource base - is justified because, in addition to having been widely adopted in the literature, there is little flexibility to change the resource base of courts, for example by dismissing judges or support staff (<xref ref-type="bibr" rid="B59">Yeung and Azevedo, 2011</xref>).</p>
			<p>Resources, capabilities, and results were divided by the judge’s workload. The weighting by the workload, according to <xref ref-type="bibr" rid="B59">Yeung and Azevedo (2011</xref>), is critical for controlling the variation between courts. The workload indicator, as provided by the <xref ref-type="bibr" rid="B15">CNJ (2013)</xref> in the <italic>Justice in numbers</italic> database, is understood in Brazil as follows: </p>
			<p>
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								<mml:mo>+</mml:mo>
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										<mml:mi>P</mml:mi>
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							</mml:mrow>
							<mml:mrow>
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									<mml:mrow>
										<mml:mi>M</mml:mi>
									</mml:mrow>
									<mml:mrow>
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									</mml:mrow>
								</mml:msub>
							</mml:mrow>
						</mml:mfrac>
					</mml:math>
					<graphic xlink:href="ecuacion2-e2.jpg"/>
				</alternatives>
					<label>(2)</label>
				</disp-formula>
			</p>
			<p>Where <italic>Workload</italic> is the average workload per judge in each court and period, <italic>IR</italic> is the amount of internal resources, and <italic>PR</italic> is the amount of pending internal resources, per given court and period. This definition of workload is more complete in that it includes legal resources that were ignored by <xref ref-type="bibr" rid="B6">Beenstock and Haitovsky (2004</xref>), and without which the workload may incur measurement problems. In addition, it has the advantage of being more parsimonious than the definition proposed by <xref ref-type="bibr" rid="B19">Costa and collaborators (2006</xref>). The terms <italic>New</italic>, <italic>Pending</italic>, and <italic>Magistrate</italic> were defined previously. The stochastic frontier is based on the Cobb-Douglas function, which is also applied to the judiciary by <xref ref-type="bibr" rid="B11">Castro (2011</xref>) and <xref ref-type="bibr" rid="B47">Schwengber (2006</xref>). The stochastic frontier model is stated on Equations 3 and 4. </p>
			<p>
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								<mml:mi>u</mml:mi>
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								<mml:mi>i</mml:mi>
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							</mml:mrow>
						</mml:msub>
					</mml:math>
					<graphic xlink:href="ecuacion3-e3.jpg"/>
				</alternatives>
					<label>(3)</label>
				</disp-formula>
			</p>
			<p>Where <italic>i</italic> = 1, 2, 3, ... 24 representing the units of analysis, i.e., the 24 Brazilian regional labour courts, and <italic>t</italic> represents the time period; vit is a random variable that represents the error and is independent of uit . The term uit refers the inefficiency effects model, i.e. a random variable with normal truncated distribution. The variable <italic>Time</italic> is a vector representing dummies for the years investigated.</p>
			<p>
				<disp-formula id="e4">
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					<mml:math>
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						<mml:msub>
							<mml:mrow>
								<mml:mi>I</mml:mi>
								<mml:mi>I</mml:mi>
							</mml:mrow>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mi>t</mml:mi>
							</mml:mrow>
						</mml:msub>
						<mml:mo>+</mml:mo>
						<mml:msub>
							<mml:mrow>
								<mml:mi>δ</mml:mi>
							</mml:mrow>
							<mml:mrow>
								<mml:mn>5</mml:mn>
							</mml:mrow>
						</mml:msub>
						<mml:mi>S</mml:mi>
						<mml:mi>i</mml:mi>
						<mml:mi>z</mml:mi>
						<mml:mi>e</mml:mi>
						<mml:mo>+</mml:mo>
						<mml:msub>
							<mml:mrow>
								<mml:mi>w</mml:mi>
							</mml:mrow>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mi>t</mml:mi>
							</mml:mrow>
						</mml:msub>
					</mml:math>
					<graphic xlink:href="ecuacion4-e4.jpg"/>
				</alternatives>
					<label>(4)</label>
				</disp-formula>
			</p>
			<p>To test the model and calculate the maximum likelihood we used: (a) the suggestion of <xref ref-type="bibr" rid="B5">Battese and Coelli (1995</xref>) to replace σ<sub>u</sub>
 <sup>2</sup> and σ<sub>v</sub>
 <sup>2</sup> with σ<sup>2</sup>= σ<sub>v</sub>
 <sup>2</sup>+σ<sub>u</sub>
 <sup>2</sup> and γ= σ<sub>u</sub>
 <sup>2</sup>/ σ<sup>2</sup>, where γ has a value between 0 and 1; and (b) the likelihood ratio test on γ to verify the adequacy of the model.</p>
		</sec>
		<sec sec-type="results|discussion">
			<title>4. Results and discussion</title>
			<p>There are some variables for which data is not available for the entire period of this research, from 2003 to 2013. The <italic>Staff1</italic> and <italic>Staff2</italic> variables are available only after 2009. Therefore, 144 missing values were computed, and the variable <italic>Staff</italic> was analyzed as the sum of <italic>Staff1</italic> and <italic>Staff2</italic>. The following missing data were identified: (a) from 2003 to 2006, there are no data available for the variables <italic>II</italic> and <italic>Size</italic>; (b) from 2007 to 2008, there are no data available for the variable <italic>II</italic>; and (c) for the other years, see <xref ref-type="fig" rid="ch3">box 3</xref>.</p>
			<p>
				<fig id="ch3">
					<label>Box 3</label>
					<caption>
						<title>Missing data</title>
					</caption>
					<graphic xlink:href="1982-3134-rap-52-03-486-gch3.jpg"/>
					<attrib>Source: Research data.</attrib>
				</fig>
			</p>
			<p>
				<xref ref-type="table" rid="t1">Table 1</xref> shows the descriptive data for the variables used in this study. The data exhibit high heterogeneity among courts. The court with the largest number of magistrates (422) has nearly 20 times the number of the smallest (22), which justifies the use of Spearman’s correlation (non-parametric), the adjustment of the variables for workload and the number of magistrates, and the transformation by natural logarithm. A high correlation was found between the following variables: (a) <italic>Magistrate</italic> with <italic>Staff</italic>, <italic>ICT</italic>, <italic>Pending</italic>, and <italic>New</italic>; (b) <italic>Staff</italic> with <italic>ICT</italic>, <italic>Pending</italic>, and <italic>New</italic>; and (c) <italic>Pending</italic> and <italic>New</italic>. With the division by the workload and the number of magistrates, the correlation decreased, remaining high only between <italic>Magistrate</italic> and <italic>Staff.</italic> The use of both variables in the model is justified because it is a specification widely used in the literature. Adjustments were also important to reduce the extreme values found.</p>
			<p>The difference in the number of new cases between the court receiving the lowest number (10,502) and the court receiving the highest number (778,679) is more than 74 times. The average number of cases resolved in the courts in the first-degree is more than four times the number in the courts in the second-degree. The workload of the courts in the first-degree is approximately 1.5 times greater than that in courts in the second-degree. In relation to the innovation index (II), whereas some courts have almost all processes in electronic format, others have an index close to zero. The investment in ICT seems to be the most heterogeneous variable, given that the difference between the court that invested the most in one year in the analyzed period (R$ 883.395.206,00) and the court that invested the least (R$ 131,373,00) is more than 6,000 times.</p>
			<p>
				<table-wrap id="t1">
					<label>Table 1</label>
					<caption>
						<title>Spearman correlation and descriptive statistics</title>
					</caption>
					<alternatives>
						<graphic xlink:href="tabla1-gt1.jpg"/>
					<table>
						<colgroup>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
						</colgroup>
						<thead>
							<tr>
								<th align="left"> </th>
								<th align="center">Y2</th>
								<th align="center">Y1</th>
								<th align="center">Magistrate</th>
								<th align="center">Staff</th>
								<th align="center">ICT</th>
								<th align="center">Workload</th>
								<th align="center">Workload2</th>
								<th align="center">Workload1</th>
								<th align="center">II</th>
								<th align="center">II2</th>
								<th align="center">II1</th>
								<th align="center">IE</th>
								<th align="center">Pending</th>
								<th align="center">New</th>
							</tr>
						</thead>
						<tbody>
							<tr>
								<td align="left">Y2</td>
								<td align="center">1.000</td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">Y1</td>
								<td align="center">.902<sup>***</sup></td>
								<td align="center">1.000</td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">Magistrate</td>
								<td align="center">.929<sup>***</sup></td>
								<td align="center">.933<sup>***</sup></td>
								<td align="center">1.000</td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">Staff</td>
								<td align="center">.893<sup>***</sup></td>
								<td align="center">.913<sup>***</sup></td>
								<td align="center">.951<sup>***</sup></td>
								<td align="center">1.000</td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">ICT</td>
								<td align="center">.566<sup>***</sup></td>
								<td align="center">.567<sup>***</sup></td>
								<td align="center">.590<sup>***</sup></td>
								<td align="center">.590<sup>***</sup></td>
								<td align="center">1.000</td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">Workload</td>
								<td align="center">.462<sup>***</sup></td>
								<td align="center">.530<sup>***</sup></td>
								<td align="center">.344<sup>***</sup></td>
								<td align="center">.398<sup>***</sup></td>
								<td align="center">.380<sup>***</sup></td>
								<td align="center">1.000</td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">Workload2</td>
								<td align="center">.782<sup>***</sup></td>
								<td align="center">.641<sup>***</sup></td>
								<td align="center">.642<sup>***</sup></td>
								<td align="center">.609<sup>***</sup></td>
								<td align="center">.470<sup>***</sup></td>
								<td align="center">.540<sup>***</sup></td>
								<td align="center">1.000</td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">Workload1</td>
								<td align="center">.332<sup>***</sup></td>
								<td align="center">.424<sup>***</sup></td>
								<td align="center">.217<sup>***</sup></td>
								<td align="center">.279<sup>***</sup></td>
								<td align="center">.298<sup>***</sup></td>
								<td align="center">.971<sup>***</sup></td>
								<td align="center">.373<sup>***</sup></td>
								<td align="center">1,000</td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">II</td>
								<td align="center">-.007</td>
								<td align="center">-.096</td>
								<td align="center">-.022</td>
								<td align="center">.000</td>
								<td align="center">.100</td>
								<td align="center">-.060</td>
								<td align="center">.117</td>
								<td align="center">-.066</td>
								<td align="center">1.000</td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">II2</td>
								<td align="center">-.069</td>
								<td align="center">-.143</td>
								<td align="center">-.056</td>
								<td align="center">-.027</td>
								<td align="center">.092</td>
								<td align="center">-.057</td>
								<td align="center">.125</td>
								<td align="center">-.069</td>
								<td align="center">.875<sup>***</sup></td>
								<td align="center">1.000</td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">II1</td>
								<td align="center">.015</td>
								<td align="center">-.080</td>
								<td align="center">-.008</td>
								<td align="center">.025</td>
								<td align="center">.111</td>
								<td align="center">-.036</td>
								<td align="center">.144</td>
								<td align="center">-.038</td>
								<td align="center">.999<sup>***</sup></td>
								<td align="center">.865<sup>***</sup></td>
								<td align="center">1.000</td>
								<td align="left"> </td>
								<td align="left"> </td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">IE</td>
								<td align="center">.323<sup>***</sup></td>
								<td align="center">.345<sup>***</sup></td>
								<td align="center">.357<sup>***</sup></td>
								<td align="center">.381<sup>***</sup></td>
								<td align="center">.485<sup>***</sup></td>
								<td align="center">.105</td>
								<td align="center">.188<sup>**</sup></td>
								<td align="center">.025</td>
								<td align="center">.364<sup>***</sup></td>
								<td align="center">.370<sup>***</sup></td>
								<td align="center">.375<sup>***</sup></td>
								<td align="center">1.000</td>
								<td align="left"> </td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">Pending</td>
								<td align="center">.840<sup>***</sup></td>
								<td align="center">.853<sup>***</sup></td>
								<td align="center">.808<sup>***</sup></td>
								<td align="center">.816<sup>***</sup></td>
								<td align="center">.560<sup>***</sup></td>
								<td align="center">.747<sup>***</sup></td>
								<td align="center">.690<sup>***</sup></td>
								<td align="center">.642<sup>***</sup></td>
								<td align="center">-.087</td>
								<td align="center">-.077</td>
								<td align="center">-.074</td>
								<td align="center">.279<sup>***</sup></td>
								<td align="center">1.000</td>
								<td align="left"> </td>
							</tr>
							<tr>
								<td align="left">New</td>
								<td align="center">.925<sup>***</sup></td>
								<td align="center">.983<sup>***</sup></td>
								<td align="center">.939<sup>***</sup></td>
								<td align="center">.914<sup>***</sup></td>
								<td align="center">.574<sup>***</sup></td>
								<td align="center">.543<sup>***</sup></td>
								<td align="center">.670<sup>***</sup></td>
								<td align="center">.433<sup>***</sup></td>
								<td align="center">-.063</td>
								<td align="center">-.125</td>
								<td align="center">-.046</td>
								<td align="center">.339<sup>***</sup></td>
								<td align="center">.858<sup>***</sup></td>
								<td align="center">1.000</td>
							</tr>
							<tr>
								<td align="left">Obs</td>
								<td align="center">264</td>
								<td align="center">264</td>
								<td align="center">264</td>
								<td align="center">264</td>
								<td align="center">262</td>
								<td align="center">264</td>
								<td align="center">264</td>
								<td align="center">262</td>
								<td align="center">115</td>
								<td align="center">114</td>
								<td align="center">108</td>
								<td align="center">156</td>
								<td align="center">264</td>
								<td align="center">264</td>
							</tr>
							<tr>
								<td align="left">Aus</td>
								<td align="center">0</td>
								<td align="center">0</td>
								<td align="center">0</td>
								<td align="center">0</td>
								<td align="center">2</td>
								<td align="center">0</td>
								<td align="center">0</td>
								<td align="center">2</td>
								<td align="center">149</td>
								<td align="center">150</td>
								<td align="center">156</td>
								<td align="center">108</td>
								<td align="center">0</td>
								<td align="center">0</td>
							</tr>
							<tr>
								<td align="left">Mean</td>
								<td align="center">25791.92</td>
								<td align="center">116058.70</td>
								<td align="center">125.261</td>
								<td align="center">1372.72</td>
								<td align="center">R$ 33700000,00</td>
								<td align="center">2026.368</td>
								<td align="center">1474.923</td>
								<td align="center">2165.27</td>
								<td align="center">0.163</td>
								<td align="center">0.088</td>
								<td align="center">0.191</td>
								<td align="center">514616.80</td>
								<td align="center">129148.8</td>
								<td align="center">145617.9</td>
							</tr>
							<tr>
								<td align="left">SD</td>
								<td align="center">29962.69</td>
								<td align="center">125061.60</td>
								<td align="center">100.840</td>
								<td align="center">1099391</td>
								<td align="center">R$ 115000000,00</td>
								<td align="center">630.102</td>
								<td align="center">674.533</td>
								<td align="center">684.474</td>
								<td align="center">0.277</td>
								<td align="center">0.229</td>
								<td align="center">0.312</td>
								<td align="center">492819.30</td>
								<td align="center">154567.2</td>
								<td align="center">153011.8</td>
							</tr>
							<tr>
								<td align="left">Min</td>
								<td align="center">758</td>
								<td align="center">4594</td>
								<td align="center">22</td>
								<td align="center">225</td>
								<td align="center">R$ 131373,00</td>
								<td align="center">7.676.964</td>
								<td align="center">277</td>
								<td align="center">850</td>
								<td align="center">0</td>
								<td align="center">0</td>
								<td align="center">0</td>
								<td align="center">0</td>
								<td align="center">12966</td>
								<td align="center">10502</td>
							</tr>
							<tr>
								<td align="left">Max</td>
								<td align="center">130007</td>
								<td align="center">632574</td>
								<td align="center">422</td>
								<td align="center">5533</td>
								<td align="center">R$ 883395206,00</td>
								<td align="center">4054.775</td>
								<td align="center">3411.192</td>
								<td align="center">4388</td>
								<td align="center">1.000</td>
								<td align="center">1</td>
								<td align="center">1</td>
								<td align="center">2812157</td>
								<td align="center">797987</td>
								<td align="center">778679</td>
							</tr>
						</tbody>
					</table>
				</alternatives>
					<table-wrap-foot>
						<fn id="TFN1">
							<p><bold>Source:</bold> Research data. <bold>Obs.:</bold> number of valid observations; Aus: missing data; SD: standard deviation. *** p≤ 0.01. ** p≤ 0.05</p>
						</fn>
					</table-wrap-foot>
				</table-wrap>
			</p>
			<sec>
				<title><italic>4.1 Malmquist indices</italic></title>
				<p>The Malmquist index, calculated here using DEA, is split between Vef - technical efficiency variation, known as catch-up - and Vtec, known as frontier-shift, being the latter associated with the adoption of innovations. Because the DEA technique is sensitive to the effect of missing data, we decided to use the resource variables <italic>Magistrate</italic> and <italic>Staff</italic> and the sum of variables <italic>Y1</italic> and <italic>Y2</italic> as performance variables because the other variables have missing data. The court of the 12<sup>th</sup> region (Santa Catarina) was removed from the analysis due to missing values. These variables have been widely used in the literature on this technique. The sample comprised 253 observations. <xref ref-type="table" rid="t2">Tables 2</xref> and <xref ref-type="table" rid="t3">3</xref> show the Malmquist indices for each court (DMU) and for each year.</p>
				<p>
					<table-wrap id="t2">
						<label>Table 2</label>
						<caption>
							<title>Performance index per court</title>
						</caption>
						<alternatives>
						<graphic xlink:href="tabla2-gt2.jpg"/>
						<table>
							<colgroup>
								<col/>
								<col span="3"/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="left" rowspan="2">Court</th>
									<th align="center" colspan="3">General model </th>
									<th align="center">Court Size</th>
								</tr>
								<tr>
									<th align="center">Vef</th>
									<th align="center">Vtec</th>
									<th align="center">Malmquist</th>
									<th align="left"> </th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="left">1</td>
									<td align="center">0.972</td>
									<td align="center">1.029</td>
									<td align="center">1.001</td>
									<td align="center">L</td>
								</tr>
								<tr>
									<td align="left">2</td>
									<td align="center">1.000</td>
									<td align="center">1.008</td>
									<td align="center">1.008</td>
									<td align="center">L</td>
								</tr>
								<tr>
									<td align="left">3</td>
									<td align="center">1.006</td>
									<td align="center">1.017</td>
									<td align="center">1.022</td>
									<td align="center">L</td>
								</tr>
								<tr>
									<td align="left">4</td>
									<td align="center">1.002</td>
									<td align="center">1.005</td>
									<td align="center">1.007</td>
									<td align="center">L</td>
								</tr>
								<tr>
									<td align="left">5</td>
									<td align="center">0.996</td>
									<td align="center">1.003</td>
									<td align="center">0.999</td>
									<td align="center">M</td>
								</tr>
								<tr>
									<td align="left">6</td>
									<td align="center">1.008</td>
									<td align="center">0.993</td>
									<td align="center">1.001</td>
									<td align="center">M</td>
								</tr>
								<tr>
									<td align="left">7</td>
									<td align="center">0.975</td>
									<td align="center">1.028</td>
									<td align="center">1.002</td>
									<td align="center">M</td>
								</tr>
								<tr>
									<td align="left">8</td>
									<td align="center">0.975</td>
									<td align="center">0.992</td>
									<td align="center">0.967</td>
									<td align="center">M</td>
								</tr>
								<tr>
									<td align="left">9</td>
									<td align="center">0.988</td>
									<td align="center">1.005</td>
									<td align="center">0.993</td>
									<td align="center">M</td>
								</tr>
								<tr>
									<td align="left">10</td>
									<td align="center">0.986</td>
									<td align="center">1.001</td>
									<td align="center">0.987</td>
									<td align="center">M</td>
								</tr>
								<tr>
									<td align="left">11</td>
									<td align="center">0.977</td>
									<td align="center">1.032</td>
									<td align="center">1.008</td>
									<td align="center">M</td>
								</tr>
								<tr>
									<td align="left">13</td>
									<td align="center">1.000</td>
									<td align="center">1.001</td>
									<td align="center">1.001</td>
									<td align="center">M</td>
								</tr>
								<tr>
									<td align="left">14</td>
									<td align="center">0.997</td>
									<td align="center">1.018</td>
									<td align="center">1.015</td>
									<td align="center">S</td>
								</tr>
								<tr>
									<td align="left">15</td>
									<td align="center">1.031</td>
									<td align="center">1.009</td>
									<td align="center">1.040</td>
									<td align="center">L</td>
								</tr>
								<tr>
									<td align="left">16</td>
									<td align="center">1.000</td>
									<td align="center">0.999</td>
									<td align="center">0.999</td>
									<td align="center">S</td>
								</tr>
								<tr>
									<td align="left">17</td>
									<td align="center">1.015</td>
									<td align="center">0.983</td>
									<td align="center">0.997</td>
									<td align="center">S</td>
								</tr>
								<tr>
									<td align="left">18</td>
									<td align="center">1.017</td>
									<td align="center">1.029</td>
									<td align="center">1.047</td>
									<td align="center">M</td>
								</tr>
								<tr>
									<td align="left">19</td>
									<td align="center">0.963</td>
									<td align="center">1.000</td>
									<td align="center">0.963</td>
									<td align="center">S</td>
								</tr>
								<tr>
									<td align="left">20</td>
									<td align="center">1.051</td>
									<td align="center">1.016</td>
									<td align="center">1.069</td>
									<td align="center">S</td>
								</tr>
								<tr>
									<td align="left">21</td>
									<td align="center">1.003</td>
									<td align="center">0.998</td>
									<td align="center">1.001</td>
									<td align="center">S</td>
								</tr>
								<tr>
									<td align="left">22</td>
									<td align="center">1.027</td>
									<td align="center">0.997</td>
									<td align="center">1.024</td>
									<td align="center">S</td>
								</tr>
								<tr>
									<td align="left">23</td>
									<td align="center">1.017</td>
									<td align="center">0.973</td>
									<td align="center">0.990</td>
									<td align="center">S</td>
								</tr>
								<tr>
									<td align="left">24</td>
									<td align="center">0.980</td>
									<td align="center">0.969</td>
									<td align="center">0.950</td>
									<td align="center">S</td>
								</tr>
								<tr>
									<td align="left">Geometric mean</td>
									<td align="center">0.999</td>
									<td align="center">1.004</td>
									<td align="center">1.004</td>
									<td align="left"> </td>
								</tr>
							</tbody>
						</table>
					</alternatives>
						<table-wrap-foot>
							<fn id="TFN2">
								<p><bold>Source:</bold> Research data. <bold>Notes:</bold> Vef: technical efficiency; Vtec: Technological change; L: Large; M: Medium; S: Small; Malmquist: total productivity index.</p>
							</fn>
						</table-wrap-foot>
					</table-wrap>
				</p>
				<p>The results indicate improvement in performance due to innovation adoption in 16 courts. These are the courts that are more innovative because they contributed to shifting the technological frontier. The other seven courts failed to contribute to performance improvement. For the period analyzed, labor courts improved performance more due to innovation adoption than because of variation in technical efficiency, although the latter index was close to 1.0. A value of 1.0 means that the court neither increased nor decreased technical efficiency. Six courts achieved improvements in technical efficiency indices and in innovation adoption.</p>
				<p>All large courts had technological variation indices above 1.0 during the period studied, indicating that there was improvement in this index. On average, the labor courts improved performance in the Malmquist total productivity index, the result of which was 1.004. This improvement in performance was more a result of innovation adoption (1.004) than of improvement in technical efficiency (0.999).</p>
				<p>
					<table-wrap id="t3">
						<label>Table 3</label>
						<caption>
							<title>Performance index per year</title>
						</caption>
						<alternatives>
						<graphic xlink:href="tabla3-gt3.jpg"/>
						<table>
							<colgroup>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="left">Year</th>
									<th align="center">Vef</th>
									<th align="center">∆% Vef</th>
									<th align="center">Vtec</th>
									<th align="center">∆% Vtec</th>
									<th align="center">Malmquist</th>
									<th align="center">∆% Malmquist</th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="left">2003/2004</td>
									<td align="center">0.996</td>
									<td align="center">-</td>
									<td align="center">1.092</td>
									<td align="center">-</td>
									<td align="center">1.088</td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">2004/2005</td>
									<td align="center">0.951</td>
									<td align="center">-4.52%</td>
									<td align="center">1.052</td>
									<td align="center">-3.66%</td>
									<td align="center">1.001</td>
									<td align="center">-8.00%</td>
								</tr>
								<tr>
									<td align="left">2005/2006</td>
									<td align="center">1.033</td>
									<td align="center">8.62%</td>
									<td align="center">0.928</td>
									<td align="center">-11.79%</td>
									<td align="center">0.958</td>
									<td align="center">-4.30%</td>
								</tr>
								<tr>
									<td align="left">2006/2007</td>
									<td align="center">0.991</td>
									<td align="center">-4.07%</td>
									<td align="center">1.023</td>
									<td align="center">10.24%</td>
									<td align="center">1.014</td>
									<td align="center">5.85%</td>
								</tr>
								<tr>
									<td align="left">2007/2008</td>
									<td align="center">1.057</td>
									<td align="center">6.66%</td>
									<td align="center">0.988</td>
									<td align="center">-3.42%</td>
									<td align="center">1.044</td>
									<td align="center">2.96%</td>
								</tr>
								<tr>
									<td align="left">2008/2009</td>
									<td align="center">1.052</td>
									<td align="center">-0.47%</td>
									<td align="center">0.872</td>
									<td align="center">-11.74%</td>
									<td align="center">0.917</td>
									<td align="center">-12.16%</td>
								</tr>
								<tr>
									<td align="left">2009/2010</td>
									<td align="center">0.984</td>
									<td align="center">-6.46%</td>
									<td align="center">1.058</td>
									<td align="center">21.33%</td>
									<td align="center">1.041</td>
									<td align="center">13.52%</td>
								</tr>
								<tr>
									<td align="left">2010/2011</td>
									<td align="center">0.952</td>
									<td align="center">-3.25%</td>
									<td align="center">1.029</td>
									<td align="center">-2.74%</td>
									<td align="center">0.980</td>
									<td align="center">-5.86%</td>
								</tr>
								<tr>
									<td align="left">2011/2012</td>
									<td align="center">1.036</td>
									<td align="center">8.82%</td>
									<td align="center">0.936</td>
									<td align="center">-9.04%</td>
									<td align="center">0.969</td>
									<td align="center">-1.12%</td>
								</tr>
								<tr>
									<td align="left">2012/2013</td>
									<td align="center">0.948</td>
									<td align="center">-8.49%</td>
									<td align="center">1.092</td>
									<td align="center">16.67%</td>
									<td align="center">1.036</td>
									<td align="center">6.91%</td>
								</tr>
								<tr>
									<td align="left">Geometric mean</td>
									<td align="center">0.999</td>
									<td align="left"> </td>
									<td align="center">1.004</td>
									<td align="left"> </td>
									<td align="center">1.004</td>
									<td align="left"> </td>
								</tr>
							</tbody>
						</table>
					</alternatives>
						<table-wrap-foot>
							<fn id="TFN3">
								<p>Source: Research data. Notes: Δ% Vef: the percentage change in technical efficiency between the years. Δ% Vtec: percentage change of the technological change index between the years. Δ% Malmquist: variation of the Malmquist index between the years.</p>
							</fn>
						</table-wrap-foot>
					</table-wrap>
				</p>
				<p>In 2006, Law No. 11.419 formalized the use of the electronic judicial process in Brazil. In that year, compared to 2005, the Vtec index declined, possibly due to changes and adjustments courts made to adopt this innovation. By 2007, compared to 2006, this result had already changed for the better. In 2012, the Brazilian Superior Council of Labor Justice (<italic>Conselho Superior da Justiça do Trabalho</italic> - CSJT) mandated the adoption of a unified electronic process for the labor courts. Indices from 2012, compared to 2011, exhibited a reduction in the Vtec index, also indicating that the courts may take a certain amount of time to assimilate the new technology, for example, through actions such as training and adaptation of the technology. However, in 2013, compared to 2012, an improvement in the index was observed, indicating that the system had become institutionalized. These results are in line with the perception of managers and magistrates in labor courts that the introduction of the electronic process initially led to a decrease in performance (<xref ref-type="bibr" rid="B52">Sousa and Guimaraes, 2017</xref>).</p>
				<p>
					<xref ref-type="table" rid="t4">Table 4</xref> shows the correlation between the performance indices and the variables used in the study.</p>
				<p>
					<table-wrap id="t4">
						<label>Table 4</label>
						<caption>
							<title>Spearman correlation between the performance indicators and resource variables</title>
						</caption>
						<alternatives>
						<graphic xlink:href="tabla4-gt4.jpg"/>
						<table>
							<colgroup>
								<col span="2"/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="center" colspan="2"> 
 </th>
									<th align="center">II</th>
									<th align="center">Workload</th>
									<th align="center">Magistrate </th>
									<th align="center">Staff </th>
									<th align="center">ICT</th>
									<th align="center">IE</th>
									<th align="center">Pending</th>
									<th align="center">New</th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="center" rowspan="2">Vef</td>
									<td align="left"> </td>
									<td align="center">-.022</td>
									<td align="center">.019</td>
									<td align="center">-.013</td>
									<td align="center">-.026</td>
									<td align="center">.006</td>
									<td align="center">-.043</td>
									<td align="center">-.011</td>
									<td align="center">.017</td>
								</tr>
								<tr>
									<td align="left">N</td>
									<td align="center">110</td>
									<td align="center">230</td>
									<td align="center">230</td>
									<td align="center">230</td>
									<td align="center">228</td>
									<td align="center">149</td>
									<td align="center">230</td>
									<td align="center">230</td>
								</tr>
								<tr>
									<td align="center" rowspan="2">Vtec</td>
									<td align="left"> </td>
									<td align="center">.225<sup>**</sup></td>
									<td align="center">.069</td>
									<td align="center">.013</td>
									<td align="center">.044</td>
									<td align="center">-.211<sup>***</sup></td>
									<td align="center">.226<sup>***</sup></td>
									<td align="center">.040</td>
									<td align="center">.033</td>
								</tr>
								<tr>
									<td align="left">N</td>
									<td align="center">110</td>
									<td align="center">230</td>
									<td align="center">230</td>
									<td align="center">230</td>
									<td align="center">228</td>
									<td align="center">149</td>
									<td align="center">230</td>
									<td align="center">230</td>
								</tr>
								<tr>
									<td align="center" rowspan="2">Malm</td>
									<td align="left"> </td>
									<td align="center">.129</td>
									<td align="center">.087</td>
									<td align="center">-.043</td>
									<td align="center">-.021</td>
									<td align="center">-.147<sup>**</sup></td>
									<td align="center">-.010</td>
									<td align="center">-.003</td>
									<td align="center">.027</td>
								</tr>
								<tr>
									<td align="left">N</td>
									<td align="center">110</td>
									<td align="center">230</td>
									<td align="center">230</td>
									<td align="center">230</td>
									<td align="center">228</td>
									<td align="center">149</td>
									<td align="center">230</td>
									<td align="center">230</td>
								</tr>
							</tbody>
						</table>
					</alternatives>
						<table-wrap-foot>
							<fn id="TFN4">
								<p>Source: Research data. Notes: Vef: technical efficiency. Vtec: technological change. Malmquist: total productivity index. *** p≤ 0.01. ** p≤ 0.05.</p>
							</fn>
						</table-wrap-foot>
					</table-wrap>
				</p>
				<p>There was a positive and significant correlation between the technological variation index (Vtec) and the electronic process index (<italic>II)</italic>, as was expected. The highest positive correlation occurs between the Vtec index and investment in training (<italic>IE</italic>), also an expected result, confirming results found by <xref ref-type="bibr" rid="B52">Sousa and Guimaraes (2017</xref>) who argue that investment in training is important in the process of adopting innovations by the labor judiciary. The variable <italic>investment in ICT</italic> is negatively correlated with Vtec and Malmquist, which was not expected, given that such investment should have the effect of improving performance.</p>
			</sec>
			<sec>
				<title><italic>4.2 Inefficiency model</italic></title>
				<p>To test the inefficiency, four models were developed, where availability of data permitted, following the specification of equations 3 and 4. Model 1 covers the entire period of the research, 2003 to 2013, and the other models cover the period 2009 to 2013. <xref ref-type="table" rid="t5">Table 5</xref> shows the estimated models and tests. The use of double log allows the direct verification of elasticity.</p>
				<p>
					<table-wrap id="t5">
						<label>Table 5</label>
						<caption>
							<title>Stochastic frontier with conditional mean of inefficiency</title>
						</caption>
						<alternatives>
						<graphic xlink:href="tabla5-gt5.jpg"/>
						<table>
							<colgroup>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="left"> </th>
									<th align="center">Model 1</th>
									<th align="center">Model 2</th>
									<th align="center">Model 3</th>
									<th align="center">Model 4</th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="left"><italic>β</italic>
 <sub>0</sub></td>
									<td align="center">0.636 (2.5)***</td>
									<td align="center">5.673 (6.3)***</td>
									<td align="center">7.912 (5.912)***</td>
									<td align="center">9.094 (8.872)***</td>
								</tr>
								<tr>
									<td align="left">lnMagistrate</td>
									<td align="center">0.040 (3.25)***</td>
									<td align="center">0.130 (5.007)***</td>
									<td align="center">0.092 (2.21)**</td>
									<td align="center">0.042 (1.675)**</td>
								</tr>
								<tr>
									<td align="left">lnStaff/Magistrate</td>
									<td align="center">0.078 (1.893)**</td>
									<td align="center">0.161 (1.323)*</td>
									<td align="center">0.019 (0,265)</td>
									<td align="center">-0,001 (-0,10)</td>
								</tr>
								<tr>
									<td align="left">lnNew/Magistrate</td>
									<td align="center">0,785 (20,907)***</td>
									<td align="center">0,207 (2,726)***</td>
									<td align="center">0,132 (1,608)*</td>
									<td align="center">0,089 (1,106)</td>
								</tr>
								<tr>
									<td align="left">lnPending/Magistrate</td>
									<td align="center">0,057 (2,791)***</td>
									<td align="center">-0,155 (-1,696)**</td>
									<td align="center">-0,327 (-3,797)***</td>
									<td align="center">-0,379 (-4,658)***</td>
								</tr>
								<tr>
									<td align="left">Time2 (2004)</td>
									<td align="center">0,189 (5,127)***</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Time3 (2005)</td>
									<td align="center">0,113 (2,909)***</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Time4 (2006)</td>
									<td align="center">0,150 (3,651)***</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Time5 (2007)</td>
									<td align="center">0,167 (4,509)***</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Time6 (2008)</td>
									<td align="center">0,194 (5,007)***</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Time7 (2009)</td>
									<td align="center">0.148 (4.092)***</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Time8 (2010)</td>
									<td align="center">0.186 (4.946)***</td>
									<td align="center">0.031 (0.590)</td>
									<td align="center">0.058 (0.608)</td>
									<td align="center">0.056 (1.223)</td>
								</tr>
								<tr>
									<td align="left">Time9 (2011)</td>
									<td align="center">0.206 (5.259)***</td>
									<td align="center">0.042 (0.738)</td>
									<td align="center">0.058 (0.42)</td>
									<td align="center">0.052 (1.053)</td>
								</tr>
								<tr>
									<td align="left">Time10 (2012)</td>
									<td align="center">0.180 (4.848)***</td>
									<td align="center">0.044 (798)</td>
									<td align="center">0.087 (3.324)***</td>
									<td align="center">0.069 (1.353)*</td>
								</tr>
								<tr>
									<td align="left">Time11 (2013)</td>
									<td align="center">0.482 (11.599)***</td>
									<td align="center">0.054 (0.956)</td>
									<td align="center">0.097 (0.747)</td>
									<td align="center">0.087 (1.706)**</td>
								</tr>
								<tr>
									<td align="center" colspan="5">Inefficiency Model </td>
								</tr>
								<tr>
									<td align="left">δ<sub>0</sub></td>
									<td align="center">-6.600 (-3.027)***</td>
									<td align="center">0.185 (0.185)</td>
									<td align="center">1.217 (4.304)***</td>
									<td align="center">1.616 (2.703)***</td>
								</tr>
								<tr>
									<td align="left">Large</td>
									<td align="center">-2.069 (-34)***</td>
									<td align="center">-0.113 (-0.881)</td>
									<td align="center">-0.027 (-1.288)*</td>
									<td align="center">-0.086 (-0.907)</td>
								</tr>
								<tr>
									<td align="left">Small</td>
									<td align="center">0.404 (3.277)***</td>
									<td align="center">-0.074 (-0.708)</td>
									<td align="center">-0.044 (-0.778)</td>
									<td align="center">0.018 (0.306)</td>
								</tr>
								<tr>
									<td align="left">LnICT</td>
									<td align="center">0.146 (3.698)***</td>
									<td align="center">0.067 (1.178)</td>
									<td align="center">0.005 (0.381)</td>
									<td align="center">0.013 (0.338)</td>
								</tr>
								<tr>
									<td align="left">Workload</td>
									<td align="center">0.001 (2.99)***</td>
									<td align="center">0.000 (-4.176)***</td>
									<td align="center">0.000 (-2.244)**</td>
									<td align="center">-0.001 (-5.606)***</td>
								</tr>
								<tr>
									<td align="left">lnIE</td>
									<td align="left"> </td>
									<td align="center">-0.010 (-1.297)*</td>
									<td align="center">-0.009 (-1.46)*</td>
									<td align="center">-0.010 (-1.895)**</td>
								</tr>
								<tr>
									<td align="left">II</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="center">0.025 (0.441)</td>
								</tr>
								<tr>
									<td align="left">N_adopt</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="center">-0.041 (-0.414)</td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Adopt</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="center">0.013 (0.220)</td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">σ<sup>2</sup></td>
									<td align="center">0.304 (2.809)***</td>
									<td align="center">0.022 (4.116)***</td>
									<td align="center">0.017 (11.618)*</td>
									<td align="center">0.015 (6.734)***</td>
								</tr>
								<tr>
									<td align="left">γ</td>
									<td align="center">0.982 (131.785)***</td>
									<td align="center">0.353 (2.1)**</td>
									<td align="center">0.000 (0.036)</td>
									<td align="center">0.181 (1.839)**</td>
								</tr>
								<tr>
									<td align="left">Courts</td>
									<td align="center">24</td>
									<td align="center">24</td>
									<td align="center">24</td>
									<td align="center">24</td>
								</tr>
								<tr>
									<td align="left">Observations</td>
									<td align="center">262</td>
									<td align="center">113</td>
									<td align="center">113</td>
									<td align="center">113</td>
								</tr>
								<tr>
									<td align="left">LR Test</td>
									<td align="center">35.970</td>
									<td align="center">28.280</td>
									<td align="center">46.370</td>
									<td align="center">55.450</td>
								</tr>
								<tr>
									<td align="left">Restrictions</td>
									<td align="center">6</td>
									<td align="center">7</td>
									<td align="center">9</td>
									<td align="center">8</td>
								</tr>
								<tr>
									<td align="left">Critical values (Kodde and Palm. 1986)</td>
									<td align="center">21.67</td>
									<td align="center">23.55</td>
									<td align="center">27.13</td>
									<td align="center">25.37</td>
								</tr>
								<tr>
									<td align="left">Log likelihood</td>
									<td align="center">162.767</td>
									<td align="center">59.239</td>
									<td align="center">68.286</td>
									<td align="center">72.825</td>
								</tr>
							</tbody>
						</table>
					</alternatives>
						<table-wrap-foot>
							<fn id="TFN5">
								<p><bold>Source:</bold> Research data. <bold>Notes:</bold> t-statistic: * p≤ 0.1; ** p≤ 0.05; *** p≤ 0.01. The critical values of Kodde and Palm are regarding α=0,001. The t-statistic values are in parentheses.</p>
							</fn>
						</table-wrap-foot>
					</table-wrap>
				</p>
				<p>
					<table-wrap id="t5b">
						<label>Table 5. (Cont.)</label>
						<caption>
							<title>Stochastic frontier with conditional mean of inefficiency</title>
						</caption>
						<graphic xlink:href="tabla5-gt5b.jpg"/>
						<table-wrap-foot>
							<fn id="TFN6">
								<p><bold>Source:</bold> Research data. <bold>Notes:</bold> t-statistic: * p≤ 0.1; ** p≤ 0.05; *** p≤ 0.01. The critical values of Kodde and Palm are regarding α=0,001. The t-statistic values are in parentheses.</p>
							</fn>
						</table-wrap-foot>
					</table-wrap>
				</p>
				<p>All parameters in model 1 are statistically significant. For models 2, 3, and 4 it is possible to add certain more recently available variables, but some variables are not significant. An increase in the number of judges contributes to an increase in performance of the labor courts. This result is consistent with the study by <xref ref-type="bibr" rid="B47">Schwengber (2006</xref>) of the State Judiciary of Rio Grande do Sul, Brazil. However, it differs from the results found by <xref ref-type="bibr" rid="B11">Castro (2011</xref>) and <xref ref-type="bibr" rid="B25">Dimitrova-Grajzl et al. (2012</xref>) who studied, respectively, the Brazilian state courts and the Slovenian local and district courts. The number of staff and administrators contributes to the increase in performance of the labor judiciary, a result also found by <xref ref-type="bibr" rid="B44">Rosales-López (2008)</xref>. In model 1, an increase of 1% in the number of judges increases the output by 0.04%, a value consistent with model 4. The number of support staff, controlled for the number of judges, raises it almost twice as much, 0.08%. Together, the coefficients related to human resources reach 0.12.</p>
				<p>New and pending cases are related to the judge’s workload. An increase of 1% in new cases increases the output by 0.76%. For pending cases, the percentage is lower, 0.06%, and this even has a negative sign in some of the models. Together, the coefficients related to workload amount to 0.84. These results are consistent with of other studies (<xref ref-type="bibr" rid="B6">Beenstock and Haitovsky, 2004</xref>; <xref ref-type="bibr" rid="B25">Dimitrova-Grajzl et al., 2012</xref>; <xref ref-type="bibr" rid="B34">Lewin, Morey and Cook, 1982</xref>; Rosales-López, 2008; <xref ref-type="bibr" rid="B47">Schwengber, 2006</xref>), indicating that an increase in the judge’s workload can lead to improved performance, a result that confirms hypothesis H<sub>1</sub>. Certainly, the impact of an increase in the judge’s workload will have a limit beyond which there may be decreasing performance. Examination of this phenomenon would typically require longitudinal studies. It is observed that performance increased over time, as indicated by the time-related variables.</p>
				<p>The advantage of the stochastic frontier model over DEA is that the former provides a one-step test of individual factors that affect the variation in inefficiency in the labor judiciary. The variable <italic>size</italic> is relevant for assessing the inefficiency of courts. Large courts seem to be able to reduce inefficiency (-2.07%), unlike small courts (0.4%), a result also observed by <xref ref-type="bibr" rid="B47">Schwengber (2006</xref>), which confirms hypothesis H<sub>2</sub>.</p>
				<p>The electronic process index was not statistically significant for the proposed models. Dummy variables, representing the courts with an electronic process index equal to zero, i.e., that have not adopted the innovation (<italic>N_adopt</italic>), up to 50% (<italic>Adopt</italic>) and higher than zero and below 50%, were also included but were not statistically significant, thus failing to confirm hypothesis H<sub>3</sub>. This result indicates that using the stochastic frontier technique for the period analyzed, innovation did not translate into decreased court inefficiency. This result may be related to the attempt to standardize routines related to the electronic judicial process on a national scale initiated in 2012, without the elapsed time required to positively impact performance.</p>
				<p>Investment in ICT increased the inefficiency of the courts (0.15%), thus failing to confirm hypothesis H<sub>4</sub>, and confounded expectations. One possible explanation for this finding is that recent changes that required heavy investments in ICT have not yet had a direct impact on the inefficiency of labor courts. Four factors are commonly listed to explain the paradox related to investment in ICT: resources and performance measurement errors, the time required for adaptation and learning, the redistribution and dissipation of benefits (the investment may not positively impact the sector, although it benefits specific organizations), and problems in the management of IT resources (<xref ref-type="bibr" rid="B9">Brynjolfsson, 1993</xref>).</p>
				<p>Another possible factor to explain this result is the difference between investment in more commonly used technologies and technologies specifically developed for the organization’s needs. The latter investment is related to an increase in performance. Similarly, the information processing systems specific to the formal and informal context of the organization have the potential to create a sustainable competitive advantage (<xref ref-type="bibr" rid="B4">Barney, 1991</xref>).</p>
				<p>The workload is statistically significant and has a positive impact in model 1 (0.1%). This relationship is not observed in the other models and is negative for model 4. According to <xref ref-type="bibr" rid="B6">Beenstock and Haitovsky (2004</xref>), it is to be expected that the pressure on judges caused by an increased workload will decrease inefficiency. On the one hand, as discussed above, new and pending cases exert pressure for increased production. On the other hand, the variable <italic>Workload</italic>, in addition to new and pending cases, increases the amount of new and current resources. This increase in resources may impair the performance of the courts. Investment in training (<italic>IE</italic>), as expected, helps to reduce inefficiency in models 2, 3, and 4, where it was possible to include this variable. The results confirm hypothesis H<sub>5</sub>.</p>
				<p>The parameter γ has the function of testing the model. It was only statistically significant and close to 1 (0.982) in model 1, which means that 1) the average regression models were not suitable for analyzing the empirical data; 2) the majority of the residual error variation refers to inefficiency; and 3) the random error is close to zero.</p>
			</sec>
		</sec>
		<sec sec-type="conclusions">
			<title>5. Conclusions</title>
			<p>The objective of the study was to develop and validate theoretical and empirical models that explain the relationships between resources, innovation, and performance in the judiciary and to measure the performance of the labor courts through Malmquist indices and stochastic frontier analysis. The data panel that was used covered 24 Brazilian labor courts between 2003 and 2013, comprising the entire period available in the <italic>Justice in numbers</italic> database.</p>
			<p>Two methods were used, taking advantage of both parametric and non parametric approaches. The Malmquist indices indicate improvement in the index related to innovation adoption in 16 courts, whereas the other seven courts failed to improve performance as a result of innovation adoption. For the period 2003 to 2013, labor courts had more variation in performance related to innovation adoption than related to technical variation. Comparing the calculated indices with the resource variables, a significant and positive relationship was found between the index related to innovation adoption and the variables <italic>investment in training</italic> and <italic>electronic process index</italic>, while there was a negative correlation with <italic>investment in ICT</italic>.</p>
			<p>The stochastic frontier analysis confirmed three of the five hypotheses, indicating the following: workload positively impacted performance, with coefficients approximately seven times greater than those related to human resources; court size impacts efficiency; and investment in training helped reduce inefficiency in all models where its inclusion was possible. The following hypotheses were not confirmed: the electronic process index was not statistically significant, and investment in ICT contributed to increased inefficiency, indicating that innovation adoption does not necessarily translate into performance gains and that investments in ICT made because of the standardization phase initiated in 2012 have not yet impacted performance.</p>
			<p>The present study fills a gap in the research, develops and tests theoretical and empirical quantitative models of a panel of courts to explain the relationships between resources, innovation and performance in the judiciary. Therefore, the results contribute to knowledge that can planning and resource allocation in the courts, and at a broader level can support policy making for courts. Given that the development and adoption of innovation are an on-going process, these results represent important feedback to those responsible for judicial management and innovation in courts.</p>
			<p>The study was limited to data available in a database available in Brazil. The Vtec index analyses performance as a function of innovation adoption but does not specifically identify which innovation and to what extent this contribution occurs. Consequently, other innovations not discussed in this study may influence performance, given that the electronic process index was statistically positive, although low (0.225), indicating that other variables, i.e. other aspects of court professionalization, not studied may impact the Vtec index. Investment in training was similarly significantly positively correlated, although low (0.226). this means that other variables may help to explain performance. The variable <italic>investment in ICT</italic> covers large investments over the entire cycle, including the acquisition, development, and maintenance of technologies. The variables are available only at the aggregate level of the court.</p>
			<p>The use of variables at the chamber level is suggested for future studies. On a micro level, the models may show relationships that are undetected at the aggregate court level, as examined in this study. Analysis of the optimum judge workload, beyond which there is declining performance, is also suggested. Moreover, given the complex nature of measuring the performance of courts, other approaches, for example, the development of a scale to evaluate innovation and performance through latent, not directly observable variables, such as orientation toward innovation, and a more flexible and less formal management model, may shed new light to the court management theme.</p>
		</sec>
	</body>
	<back>
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			<fn fn-type="other" id="fn3">
				<label>3</label>
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			<fn fn-type="other" id="fn4">
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	</back>
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		<front-stub>
			<article-categories>
				<subj-group subj-group-type="heading">
					<subject>Artigo</subject>
				</subj-group>
			</article-categories>
			<title-group>
				<article-title>Recursos, inovação e desempenho na Justiça do Trabalho no Brasil</article-title>
			</title-group>
			<contrib-group>
				<contrib contrib-type="author">
					<name>
						<surname>Sousa</surname>
						<given-names>Marcos de Moraes</given-names>
					</name>
					<xref ref-type="aff" rid="aff4"><sup>1</sup></xref>
					<xref ref-type="aff" rid="aff5"><sup>2</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<name>
						<surname>Guimaraes</surname>
						<given-names>Tomas Aquino</given-names>
					</name>
					<xref ref-type="aff" rid="aff6"><sup>3</sup></xref>
				</contrib>
			</contrib-group>
			<aff id="aff4">
				<label>1</label>
				<institution content-type="original"> Universidade Federal de Goiás / Programa de Pós-Graduação em Administração, Goiânia / GO — Brasil</institution>
			</aff>
			<aff id="aff5">
				<label>2</label>
				<institution content-type="original">Instituto Federal Goiano Campus Ceres, Ceres / GO — Brasil</institution>
			</aff>
			<aff id="aff6">
				<label>3</label>
				<institution content-type="original"> Universidade de Brasília / Programa de Pós-Graduação em Administração, Brasília / DF — Brasil</institution>
			</aff>
			<author-notes>
				<fn fn-type="other" id="fn8">
					<p>Marcos de Moraes Sousa - Doutor em administração. Professor do Programa de Pós-Graduação em Administração da Universidade Federal de Goiás, Brasil. Professor no Instituto Federal Goiano Campus Ceres, Brasil. E-mail: marcos.moraes@ifgoiano.edu.br.</p>
				</fn>
				<fn fn-type="other" id="fn9">
					<p>Tomas Aquino Guimaraes Doutor em sociologia, é professor titular na UnB. Professor do Programa de Pós-Graduação em Administração da UnB, Brasil. E-mail: tomas.aquino.guimaraes@gmail.com.</p>
				</fn>
			</author-notes>
			<abstract>
				<title>Resumo</title>
				<p>O presente estudo examina as relações entre recursos, inovação e desempenho em tribunais. Foram utilizados dados de 24 tribunais trabalhistas brasileiros no período entre 2003 e 2013. Foram desenvolvidos modelos teóricos/empíricos utilizando a análise envoltória de dados e a análise de fronteira estocástica. Os resultados indicam que houve melhora no desempenho dos tribunais durante o período estudado. Essa melhoria deve-se mais em função da adoção de inovações do que da variação da eficiência técnica. Os períodos críticos para a adoção do processo judicial eletrônico (em 2006 e 2012) tiveram um impacto negativo no índice relacionado com a adoção de inovação. O modelo estocástico indicou que o tamanho do tribunal e o investimento na formação de pessoal foram fatores-chave para explicar a variação na eficiência dos tribunais.</p>
			</abstract>
			<kwd-group xml:lang="pt">
				<title>Palavras-chave:</title>
				<kwd>inovação</kwd>
				<kwd>desempenho</kwd>
				<kwd>administração judicial</kwd>
			</kwd-group>
		</front-stub>
		<body>
			<sec sec-type="intro">
				<title>1. Introdução</title>
				<p>No contexto das reformas da administração pública, as organizações públicas têm sido cobradas para melhorar a eficiência, reduzindo orçamentos, aumentando as expectativas sobre a qualidade dos serviços prestados e introduzindo técnicas de gestão baseadas no desempenho (<xref ref-type="bibr" rid="B8">Boyne et al., 2005</xref>; <xref ref-type="bibr" rid="B38">Osborne e Gaebler, 1993</xref>). A avaliação do desempenho de organizações públicas é atualmente um aspecto fundamental na administração pública (Boyne, 2004). Nas últimas décadas, procedimentos e inovações técnicas foram adotados nos tribunais brasileiros. As mais importantes dessas inovações são aquelas apoiadas pelas tecnologias de informação e comunicação (TICs) e, mais especificamente, o processo judicial eletrônico. É importante entender a extensão dos efeitos causados e dos recursos envolvidos na adoção de inovação pelo Judiciário, como exemplificado pelo processo judicial eletrônico, porque esse tema tem sido pouco explorado (<xref ref-type="bibr" rid="B51">Sousa e Guimarães, 2014</xref>).</p>
				<p>Os objetivos deste artigo são: (a) desenvolver e testar modelo teórico e empírico que explique as relações entre recursos, inovação e desempenho nos tribunais e (b) medir o desempenho observado (variação na eficiência e adoção de inovações) em 24 tribunais trabalhistas brasileiros em função dos recursos e do nível de inovação nesses tribunais. O estudo examina os atributos que podem ter impacto no desempenho de tribunais trabalhistas brasileiros e, assim, contribui para o conhecimento sobre administração judicial, fornecendo evidências para melhorar a gestão dos tribunais e o desenvolvimento de melhores políticas para o Judiciário. O Judiciário vinculado à Justiça do Trabalho foi escolhido por ter as seguintes características relevantes: menor duração do processo judicial (Dias Júnior, 2004) e alto nível de adoção da inovação (<xref ref-type="bibr" rid="B18">Costa, 2008</xref>).</p>
				<p>Os tribunais do trabalho brasileiros compreendem: (i) tribunais de primeira instância, em que um juiz sozinho decide o resultado de um caso; (ii) Tribunais Regionais do Trabalho ou tribunais de segundo grau; e (iii) o Tribunal Superior do Trabalho ou o tribunal de apelação final. O processo judicial nos tribunais de primeiro grau começa quando um pedido é atribuído a um juiz. O primeiro estágio prevê uma tentativa de conciliação. Se a conciliação for bem-sucedida, o juiz registra a conclusão. Se a conciliação não for bem-sucedida, o juiz decide o caso. Os tribunais de segundo grau podem julgar novas solicitações ou podem receber recursos contra decisões dos tribunais em primeiro grau. Os novos casos dizem respeito a questões específicas que surgem em situações como negociação coletiva, entre outras. Novos casos podem ser decididos por um juiz individualmente, enquanto os recursos são revisados por uma turma de juízes que constituem o tribunal de apelação se uma das partes recorrer de uma decisão. Das decisões dos tribunais no segundo grau podem ainda caber recurso, caso em que são encaminhadas ao Tribunal Superior do Trabalho.</p>
				<p>Existem no Brasil 1.568 tribunais de primeiro grau e 24 tribunais regionais do trabalho (TST, 2015); 32,6% dos processos são apresentados em formato eletrônico. Há 3.371 juízes trabalhistas, 36.997 servidores permanentes e administradores dos tribunais. Em 2013, o sistema judicial processou 7,9 milhões de processos, 3,9 milhões de processos pendentes e 4 milhões de novos processos (CNJ, 2014).</p>
			</sec>
			<sec>
				<title>2. Antecedentes teóricos e hipóteses</title>
				<p>A literatura sobre desempenho do Judiciário identifica diversas variáveis que contribuem para a prestação de serviços judiciais. A abordagem da fronteira de produção foi desenvolvida usando a técnica denominada análise envoltória de dados — <italic>Data Envelopment Analysis</italic> (DEA) em vários estudos que avaliam a eficiência dos tribunais (<xref ref-type="bibr" rid="B23">Deyneli, 2012</xref>; <xref ref-type="bibr" rid="B31">Kittelsen e Førsund, 1992</xref>; <xref ref-type="bibr" rid="B34">Lewin, Morey e Cook, 1982</xref>; Pedraja-Chaparro e Salinas-Jimenez, 1996; <xref ref-type="bibr" rid="B46">Schneider, 2005</xref>; <xref ref-type="bibr" rid="B59">Yeung e Azevedo, 2011</xref>). A avaliação da eficiência por meio da análise de fronteira estocástica, técnica usada no judiciário por <xref ref-type="bibr" rid="B11">Castro (2011</xref>) e <xref ref-type="bibr" rid="B47">Schwengber (2006</xref>), é menos utilizada.</p>
				<p>A técnica DEA permite a avaliação do desempenho por meio de medidas compostas relativas de eficiência e não requer conhecimento prévio de preços, custos e relações de dependência entre as variáveis. Além disso, torna possível avaliar uma unidade tomadora de decisão organizacional (DMU) em comparação com outras unidades/organizações para identificar as mais produtivas. Essas unidades mais produtivas são então usadas como referências, também descritas como “melhores práticas” (<xref ref-type="bibr" rid="B60">Zhu, 2009</xref>). Neste estudo, cada tribunal é considerado uma unidade tomadora de decisão (DMU).</p>
				<p>O índice proposto por <xref ref-type="bibr" rid="B35">Malmquist (1953</xref>) permite investigar a variação da eficiência técnica e do progresso tecnológico de maneira dinâmica ao longo do tempo. Também permite decompor o efeito multiplicativo do índice de variação de produtividade total em componentes separados de eficiência técnica e adoção de inovação — mudança tecnológica (<xref ref-type="bibr" rid="B17">Cooper, Seiford e Tone, 2007</xref>). A variação na eficiência, também conhecida como <italic>catch-up</italic>, é medida pela distância entre o índice de um determinado tribunal e a fronteira de produção. Assim, o <italic>catch-up</italic> representa a medida em que a eficiência do tribunal melhorou ou piorou ao longo do tempo (Cooper, Seiford e Tone, 2007). A mudança tecnológica (conhecida como mudança de fronteira ou <italic>frontier-shift</italic>), resultado da adoção de inovações, é avaliada pelo deslocamento da fronteira ótima de recursos agrupados e é medida pela média geométrica da mudança entre dois períodos (<xref ref-type="bibr" rid="B26">Färe et al., 1994</xref>). Esse índice foi utilizado em pesquisas no judiciário por <xref ref-type="bibr" rid="B31">Kittelsen e Førsund (1992</xref>). A vantagem de usar esse índice é que o impacto da adoção da inovação pode ser avaliado em uma abordagem longitudinal.</p>
				<p>Voltando à outra abordagem, a análise de fronteira estocástica requer o desenvolvimento de um modelo econométrico mais rigoroso para explicar a extensão da variação do desempenho judicial pela variação nos recursos produtivos do Judiciário. Essa técnica permite avaliar os fatores que afetam a eficiência e a decomposição do erro, para identificar efeitos sistemáticos sobre a eficiência (<xref ref-type="bibr" rid="B11">Castro, 2011</xref>). Essa técnica também permite comparar o desempenho com operações que são uma referência. Então, decidiu-se aproveitar das forças de ambas as abordagens, com o uso do índice Malmquist, uma modelagem não paramétrica e a fronteira estocástica, que é paramétrica.</p>
				<p>O <xref ref-type="fig" rid="ch4">quadro 1</xref> apresenta um resumo não exaustivo das variáveis encontradas na literatura que são empregadas no modelo utilizado neste estudo. A primeira coluna contém indicadores que exibem relações de dependência em modelos paramétricos; além disso, apresenta também variáveis de recursos (<italic>inputs</italic>) ou resultados (<italic>outputs</italic>) em modelos não paramétricos. A segunda coluna mostra as variáveis. A terceira coluna lista os estudos que as utilizaram.</p>
				<p>
					<fig id="ch4">
						<label>Quadro 1</label>
						<caption>
							<title>Principais variáveis de estudos sobre desempenho no Judiciário</title>
						</caption>
						<graphic xlink:href="1982-3134-rap-52-03-486-gch4.jpg"/>
						<attrib>Fonte: Elaborado pelos autores.</attrib>
					</fig>
				</p>
				<p>O modelo quantitativo básico utilizado nesses estudos, aumentado ou reduzido, dependendo principalmente da disponibilidade de dados, apresenta a relação apresentada na equação 1.</p>
				<p>
					<disp-formula id="e5">
						<alternatives>
						<mml:math>
							<mml:mi>y</mml:mi>
							<mml:mo>=</mml:mo>
							<mml:mi>f</mml:mi>
							<mml:mo>(</mml:mo>
							<mml:mi>P</mml:mi>
							<mml:mi>e</mml:mi>
							<mml:mi>n</mml:mi>
							<mml:mi>d</mml:mi>
							<mml:mi>i</mml:mi>
							<mml:mi>n</mml:mi>
							<mml:mi>g</mml:mi>
							<mml:mo>,</mml:mo>
							<mml:mi> </mml:mi>
							<mml:mi>n</mml:mi>
							<mml:mi>e</mml:mi>
							<mml:mi>w</mml:mi>
							<mml:mo>,</mml:mo>
							<mml:mi>M</mml:mi>
							<mml:mi>a</mml:mi>
							<mml:mi>g</mml:mi>
							<mml:mi>i</mml:mi>
							<mml:mi>s</mml:mi>
							<mml:mi>t</mml:mi>
							<mml:mi>r</mml:mi>
							<mml:mi>a</mml:mi>
							<mml:mi>t</mml:mi>
							<mml:mi>e</mml:mi>
							<mml:mo>,</mml:mo>
							<mml:mi>S</mml:mi>
							<mml:mi>t</mml:mi>
							<mml:mi>a</mml:mi>
							<mml:mi>f</mml:mi>
							<mml:mi>f</mml:mi>
							<mml:mo>)</mml:mo>
						</mml:math>
						<graphic xlink:href="ecuacion1-e1-pt.jpg"/>
					</alternatives>
						<label>(1)</label>
					</disp-formula>
				</p>
				<p>Onde <italic>Y</italic> corresponde à variável dependente, é entendida como casos concluídos/resolvidos. As variáveis independentes são <italic>Pending</italic>, casos pendentes; <italic>New</italic>, casos novos atribuídos aos juízes; <italic>Magistrate</italic>, número de juízes; e <italic>Staff</italic>, número de pessoal de apoio. As variáveis <italic>Pending</italic> e <italic>New</italic> estão relacionadas com a carga de trabalho do juiz.</p>
				<p>As tecnologias da informação e comunicação (TIC) aplicadas pelo Judiciário têm sido estudadas tanto em relação ao efeito no desempenho como em termos de adoção de inovação (<xref ref-type="bibr" rid="B51">Sousa e Guimarães, 2014</xref>). Os temas recorrentes tratam do impacto dessas tecnologias no desempenho judicial (<xref ref-type="bibr" rid="B20">Crunkilton, 2009</xref>; <xref ref-type="bibr" rid="B30">Joia, 2008</xref>, 2009; McKechnie, 2003; <xref ref-type="bibr" rid="B43">Rosa, Teixeira e Pinto, 2013</xref>; <xref ref-type="bibr" rid="B45">Saman e Haider, 2013</xref>; <xref ref-type="bibr" rid="B58">Velicogna, Errera e Derlange, 2011</xref>, 2013), e-government (Joia, 2008, 2009; McKechnie, 2003), sistemas e bases de dados (<xref ref-type="bibr" rid="B28">Hara, 2007</xref>; Rosa, Teixeira e Pinto, 2013), e processo judicial eletrônico (Velicogna, Errera e Derlange, 2011, 2013).</p>
				<p>Estudos que abordam o desempenho no Judiciário podem contribuir para a avaliação da inovação por meio da mensuração de relações paramétricas e não paramétricas entre os principais recursos do Judiciário e seu desempenho. Estudos que objetivam avaliar o efeito da inovação nos resultados judiciais utilizam medidas já testadas e validadas em diferentes contextos (<xref ref-type="bibr" rid="B51">Sousa e Guimarães, 2014</xref>). A pressão causada pelo aumento da carga de trabalho dos juízes tem mostrado impacto sobre o desempenho dos tribunais (<xref ref-type="bibr" rid="B6">Beenstock e Haitovsky, 2004</xref>; Dimitrova-Grajzl et al., 2012; <xref ref-type="bibr" rid="B34">Lewin, Morey e Cook, 1982</xref>; Rosales-López, 2008). Assim, é possível formular a seguinte hipótese:</p>
				<disp-quote>
					<p>H<sub>1</sub>: a carga de trabalho nos tribunais do trabalho impacta positivamente o desempenho.</p>
				</disp-quote>
				<p>A variável <italic>porte da organização</italic> é tradicionalmente usada em estudos de adoção de inovação (<xref ref-type="bibr" rid="B8">Boyne et al., 2005</xref>; <xref ref-type="bibr" rid="B21">Damanpour e Schneider, 2009</xref>; Damanpour e Wischnevsky, 2006; <xref ref-type="bibr" rid="B42">Rogers, 2003</xref>). Como sugerido por Rogers (2003), essa variável estaria positivamente relacionada com a adoção da inovação e, portanto, os tribunais de grande porte teriam maior probabilidade de adotar uma inovação. Na perspectiva do desempenho, espera-se que as grandes organizações sejam mais eficientes (<xref ref-type="bibr" rid="B55">Tulkens, 1993</xref>), ou seja, os tribunais de grande porte aumentariam o desempenho (Rosales-López, 2008). Assim, a seguinte hipótese é sugerida:</p>
				<disp-quote>
					<p>H<sub>2</sub>: o porte impacta positivamente o desempenho do tribunal.</p>
				</disp-quote>
				<p>Para avaliar a inovação nos tribunais trabalhistas, foram utilizadas como <italic>proxies</italic>: a variável índice de processo eletrônico (II) como um indicador representa o percentual de processos eletrônicos adotados pelo judiciário trabalhista, juntamente com o investimento total em TIC. Essas variáveis têm sérias limitações para medir a inovação no Judiciário, mas é difícil identificar indicadores que avaliem os impactos indiretos e finalísticos, como observado anteriormente por <xref ref-type="bibr" rid="B41">Rauen (2013</xref>).</p>
				<p>A variável <italic>investimento em TIC</italic> representa a parcela de recursos investidos pelo tribunal em atividades que envolvem o processo eletrônico, e o índice de processo eletrônico está relacionado com a capacidade da justiça de operacionalizar a inovação. Não há consenso sobre a relação entre investimento em TIC e desempenho organizacional. O paradoxo, identificado primeiramente por <xref ref-type="bibr" rid="B50">Solow (1987</xref>), indica que existe uma relação negativa entre essas variáveis, embora existam estudos que indiquem que tais investimentos podem contribuir para melhorar o desempenho nas organizações (<xref ref-type="bibr" rid="B53">Stratopoulos e Dehning, 2000</xref>). No setor público, o investimento em TIC pode melhorar a eficiência dos serviços prestados (<xref ref-type="bibr" rid="B27">Foley e Alfonso, 2009</xref>; <xref ref-type="bibr" rid="B33">Lee e Perry, 2002</xref>). No entanto, no Judiciário, há evidências de que esse investimento tem impactos positivos (<xref ref-type="bibr" rid="B49">Soares e Sviatschi, 2010</xref>) e negativos (<xref ref-type="bibr" rid="B10">Buscaglia e Ulen, 1997</xref>; <xref ref-type="bibr" rid="B23">Deyneli, 2012</xref>) no desempenho dos tribunais. Assim, as hipóteses 3 e 4 são propostas da seguinte forma:</p>
				<disp-quote>
					<p>H3: o índice de processo eletrônico afeta positivamente o desempenho do tribunal.</p>
				</disp-quote>
				<disp-quote>
					<p>H4: o investimento em TIC afeta positivamente o desempenho do tribunal</p>
				</disp-quote>
				<p>O investimento em treinamento nos tribunais pode ser um recurso importante, fornecendo capacidade relacionada com o conhecimento jurídico e gerencial. O treinamento pode ser uma etapa do processo de implementação de TIC (<xref ref-type="bibr" rid="B20">Crunkilton, 2009</xref>; <xref ref-type="bibr" rid="B43">Rosa, Teixeira e Pinto, 2013</xref>; <xref ref-type="bibr" rid="B58">Velicogna, Errera e Derlange, 2011</xref>, 2013). Além disso, a adoção de tecnologia sem treinamento pode limitar seu impacto no desempenho (<xref ref-type="bibr" rid="B3">Aragão, 1997</xref>; <xref ref-type="bibr" rid="B10">Buscaglia e Ulen, 1997</xref>; McKechnie, 2003; Velicogna, 2007). <xref ref-type="bibr" rid="B59">Yeung e Azevedo (2011</xref>) encontraram evidências de que o treinamento em administração judicial é uma das variáveis positivamente correlacionadas com o desempenho do tribunal. Como consequência, a seguinte hipótese é proposta:</p>
				<disp-quote>
					<p>H<sub>5</sub>: o investimento em treinamento e capacitação tem relação positiva com o desempenho.</p>
				</disp-quote>
			</sec>
			<sec>
				<title>3. Método</title>
				<p>O Judiciário trabalhista no Brasil é composto por 24 tribunais divididos nas seguintes jurisdições: 1. Rio de Janeiro; 2. São Paulo (capital), cobrindo a região metropolitana de São Paulo, parte da região metropolitana da Baixada Santista e da cidade de Ibiúna; 3. Minas Gerais; 4. Rio Grande do Sul; 5. Bahia; 6. Pernambuco; 7. Ceará; 8. Pará e Amapá; 9. Paraná; 10. Distrito Federal e Tocantins; 11. Roraima e Amazonas; 12. Santa Catarina; 13. Paraíba; 14. Acre e Rondônia; 15. São Paulo (Campinas) e cidades do interior incluídas na 2<sup>a</sup> jurisdição; 16. Maranhão; 17. Espírito Santo; 18. Goiás; 19. Alagoas; 20. Sergipe; 21. Rio Grande do Norte; 22. Piauí; 23. Mato Grosso; e 24. Mato Grosso do Sul.</p>
				<p>Este estudo teve caráter censitário, abrangendo todas as 24 jurisdições dos tribunais trabalhistas de primeiro e segundo graus, e utilizou dados secundários disponíveis na Base de Dados Justiça em Números do Conselho Nacional de Justiça (CNJ), bem como dados coletados nas páginas eletrônicas dos tribunais para o período entre 2003 e 2013. É importante notar que a Base de Dados Justiça em Números evoluiu ao longo do tempo, melhorando o método de coleta de dados e incluindo mais variáveis e análises.</p>
				<p>As análises foram realizadas em duas etapas: 1) construção, análise e processamento do banco de dados e 2) modelagem de otimização de desempenho e construção de uma classificação de tribunais utilizando o índice de Malmquist por meio do DEA e modelagem econométrica utilizando análise de fronteira estocástica.</p>
				<p>Os dados coletados foram estruturados em um banco de dados bidimensional. Primeiramente, esses dados foram analisados em relação a unidades de medida, transformações, valores faltantes e discrepantes. Posteriormente, foram utilizadas estatística descritiva e matriz de correlação para análise dos dados e dos modelos. Finalmente, os parâmetros do modelo foram estimados. O software Deap Versão 2.1 foi utilizado para a estimativa dos resultados do DEA, e o software Frontier Versão 4.1 foi utilizado para a estimação dos parâmetros da fronteira estocástica. O software <italic>R</italic> foi utilizado para a análise dos dados secundários, estatística descritiva e análise de correlação.</p>
				<p>Os tribunais foram classificados segundo a eficiência técnica e adoção de inovação. Para a análise das relações entre recursos, inovação e desempenho, foram desenvolvidos modelos de dados em painel dos índices de Malmquist, utilizando programação DEA (não paramétrico), e estimação dos parâmetros das variáveis por meio de análise de fronteira estocástica (paramétrico). Dados do CNJ permitiram decompor algumas variáveis e distinguir entre os tribunais de primeiro e segundo graus. Portanto, os dados foram avaliados nessas duas instâncias, tanto no nível da vara como no nível do tribunal. O <xref ref-type="fig" rid="ch5">quadro 2 </xref>mostra as variáveis utilizadas no estudo.</p>
				<p>
					<fig id="ch5">
						<label>Quadro 2</label>
						<caption>
							<title>Variáveis utilizadas na pesquisa</title>
						</caption>
						<graphic xlink:href="1982-3134-rap-52-03-486-gch5.jpg"/>
						<attrib>Fonte: Elaborado pelos autores.</attrib>
					</fig>
				</p>
				<p>As variáveis <italic>Staff</italic>, <italic>ICT</italic>, <italic>II</italic>, <italic>IE</italic> e <italic>Size</italic> enriquecem a análise dos recursos e capacidades que impactam o desempenho no Judiciário e podem ser úteis na avaliação da ineficiência. A variável <italic>IE</italic> não está disponível na Base Justiça em Números e foi coletada no endereço eletrônico de cada tribunal. As variáveis <italic>Staff</italic> e <italic>ICT</italic> não são separadas em primeiro e segundo grau. A variável <italic>II</italic> é denominada de índice de processo eletrônico pelo CNJ e foi publicada pela primeira vez em 2009.</p>
				<p>As variáveis relacionadas com recursos e capacidades internas do modelo anterior foram utilizadas como recursos (<italic>inputs</italic>) — variáveis <italic>Magistrate</italic> e <italic>Staff</italic> — e a variável <italic>Y</italic> foi utilizada como resultado (<italic>output</italic>), dividido entre tribunais de primeiro e segundo grau. Essas variáveis já estão estabelecidas na literatura e não foi possível adicionar outras variáveis no modelo de Malmquist, uma vez que havia dados faltantes. O modelo segue a sugestão de <xref ref-type="bibr" rid="B12">Charnes, Cooper e Rhodes (1978</xref>), que assume retornos constantes de escala com orientação ao produto, já aplicado no setor público, e que também é um dos modelos utilizados na literatura sobre desempenho no Judiciário. Essa abordagem é apropriada para o contexto brasileiro, uma vez que, de acordo com as características de <italic>civil law</italic> adotadas no Brasil, as decisões tendem a privilegiar códigos, diferente do <italic>common law</italic>, onde a ênfase está na jurisprudência (<xref ref-type="bibr" rid="B23">Deyneli, 2012</xref>; <xref ref-type="bibr" rid="B59">Yeung e Azevedo, 2011</xref>). A orientação ao produto — maximização do produto com a manutenção da base de recursos — é justificada porque, além de ter sido amplamente adotada na literatura, há pouca flexibilidade para mudar a base de recursos dos tribunais, por exemplo, dispensando juízes ou pessoal de apoio (Yeung e Azevedo, 2011).</p>
				<p>Recursos, capacidades e resultados foram divididos pela carga de trabalho do juiz. A ponderação pela carga de trabalho, segundo <xref ref-type="bibr" rid="B59">Yeung e Azevedo (2011</xref>), é fundamental para o controle da variação entre os tribunais. O indicador de carga de trabalho, conforme fornecido pelo CNJ (2013) na base de dados Justiça em Números, é compreendido no Brasil da seguinte forma:</p>
				<p>
					<disp-formula id="e6">
						<alternatives>
						<mml:math>
							<mml:msub>
								<mml:mrow>
									<mml:mi>W</mml:mi>
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									<mml:mi>r</mml:mi>
									<mml:mi>k</mml:mi>
									<mml:mi>l</mml:mi>
									<mml:mi>o</mml:mi>
									<mml:mi>a</mml:mi>
									<mml:mi>d</mml:mi>
								</mml:mrow>
								<mml:mrow>
									<mml:mi>i</mml:mi>
									<mml:mi>t</mml:mi>
								</mml:mrow>
							</mml:msub>
							<mml:mo>=</mml:mo>
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										<mml:mrow>
											<mml:mi>N</mml:mi>
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										</mml:mrow>
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											<mml:mi>n</mml:mi>
											<mml:mi>d</mml:mi>
											<mml:mi>i</mml:mi>
											<mml:mi>n</mml:mi>
											<mml:mi>g</mml:mi>
										</mml:mrow>
										<mml:mrow>
											<mml:mi>i</mml:mi>
											<mml:mi>t</mml:mi>
										</mml:mrow>
									</mml:msub>
									<mml:mo>+</mml:mo>
									<mml:msub>
										<mml:mrow>
											<mml:mi>I</mml:mi>
											<mml:mi>R</mml:mi>
										</mml:mrow>
										<mml:mrow>
											<mml:mi>i</mml:mi>
											<mml:mi>t</mml:mi>
										</mml:mrow>
									</mml:msub>
									<mml:mo>+</mml:mo>
									<mml:msub>
										<mml:mrow>
											<mml:mi>P</mml:mi>
											<mml:mi>R</mml:mi>
										</mml:mrow>
										<mml:mrow>
											<mml:mi>i</mml:mi>
											<mml:mi>t</mml:mi>
										</mml:mrow>
									</mml:msub>
								</mml:mrow>
								<mml:mrow>
									<mml:msub>
										<mml:mrow>
											<mml:mi>M</mml:mi>
										</mml:mrow>
										<mml:mrow>
											<mml:mi>i</mml:mi>
											<mml:mi>t</mml:mi>
										</mml:mrow>
									</mml:msub>
								</mml:mrow>
							</mml:mfrac>
						</mml:math>
						<graphic xlink:href="ecuacion2-e2-pt.jpg"/>
					</alternatives>
						<label>(2)</label>
					</disp-formula>
				</p>
				<p>Onde <italic>Workload</italic> é a carga média de trabalho por juiz em determinado tribunal e período, a <italic>IR</italic> é a quantidade de recursos internos e <italic>PR</italic> é a quantidade de recursos internos pendentes, por determinado tribunal e período. Essa definição de carga de trabalho é mais completa, pois inclui recursos legais que foram ignorados por <xref ref-type="bibr" rid="B6">Beenstock e Haitovsky (2004</xref>) e sem os quais a carga de trabalho pode incorrer em problemas de mensuração. Além disso, tem a vantagem de ser mais parcimonioso do que a definição proposta por <xref ref-type="bibr" rid="B19">Costa e colaboradores (2006</xref>). Os termos <italic>New</italic>, <italic>Pending</italic> e <italic>Magistrate</italic> foram definidos anteriormente. A fronteira estocástica é baseada na função Cobb-Douglas, que foi aplicada ao Judiciário por <xref ref-type="bibr" rid="B11">Castro (2011</xref>) e <xref ref-type="bibr" rid="B47">Schwengber (2006</xref>). O modelo de fronteira estocástica é indicado nas equações 3 e 4.</p>
				<p>
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								</mml:mrow>
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							<mml:mi>T</mml:mi>
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									<mml:mi>v</mml:mi>
								</mml:mrow>
								<mml:mrow>
									<mml:mi>i</mml:mi>
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								</mml:mrow>
							</mml:msub>
							<mml:mo>+</mml:mo>
							<mml:msub>
								<mml:mrow>
									<mml:mi>u</mml:mi>
								</mml:mrow>
								<mml:mrow>
									<mml:mi>i</mml:mi>
									<mml:mi>t</mml:mi>
								</mml:mrow>
							</mml:msub>
						</mml:math>
						<graphic xlink:href="ecuacion3-e3-pt.jpg"/>
					</alternatives>
						<label>(3)</label>
					</disp-formula>
				</p>
				<p>Onde <italic>i</italic> = 1, 2, 3, ... 24 representa as unidades de análise, ou seja, os 24 tribunais regionais do trabalho brasileiros, e <italic>t</italic> representa o período de tempo; vit é uma variável aleatória que corresponde ao erro e é independente de uit. O termo uit refere-se ao modelo dos efeitos de ineficiência, correspondendo a uma variável aleatória com distribuição normal truncada. A variável <italic>Tempo</italic> é um vetor que representa variáveis <italic>dummies</italic> para os anos investigados.</p>
				<p>
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									<mml:mi>u</mml:mi>
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									<mml:mi>t</mml:mi>
								</mml:mrow>
							</mml:msub>
						</mml:math>
						<graphic xlink:href="ecuacion4-e4-pt.jpg"/>
					</alternatives>
						<label>(4)</label>
					</disp-formula>
				</p>
				<p>Para testar o modelo e calcular a máxima verossimilhança, foram utilizadas: (a) a proposta de <xref ref-type="bibr" rid="B5">Battese e Coelli (1995</xref>) com a substituição de σ<sub>u</sub>
 <sup>2</sup> e σ<sub>v</sub>
 <sup>2</sup> por σ<sup>2</sup>= σ<sub>v</sub>
 <sup>2</sup>+σ<sub>u</sub>
 <sup>2</sup> e γ= σ<sub>u</sub>
 <sup>2</sup>/ σ<sup>2</sup>, onde γ tem um valor entre 0 e 1; e (b) o teste da razão de verossimilhança em γ para verificar a adequação do modelo.</p>
			</sec>
			<sec sec-type="results|discussion">
				<title>4. Resultados e discussão</title>
				<p>Há algumas variáveis de que não há dados disponíveis para todo o período desta pesquisa, de 2003 a 2013. As variáveis <italic>Staff1</italic> e <italic>Staff2</italic> estão disponíveis somente após 2009. Portanto, foram computados 144 valores omissos, e a variável <italic>Staff</italic> foi analisada como a soma de <italic>Staff1</italic> e <italic>Staff2</italic>. Os seguintes dados faltantes também foram identificados: (a) de 2003 a 2006, não há dados disponíveis para as variáveis <italic>II</italic> e <italic>Size</italic>; (b) de 2007 a 2008, não há dados disponíveis para a variável <italic>II</italic>; e (c) para os outros anos, ver <xref ref-type="fig" rid="ch6">quadro 3</xref>.</p>
				<p>
					<fig id="ch6">
						<label>Quadro 3</label>
						<caption>
							<title>Dados faltantes</title>
						</caption>
						<graphic xlink:href="1982-3134-rap-52-03-486-gch6.png"/>
						<attrib>Fonte: Elaborado pelos autores.</attrib>
					</fig>
				</p>
				<p>A <xref ref-type="table" rid="t6">tabela 1</xref> mostra os dados descritivos para as variáveis utilizadas neste estudo. Os dados exibem alta heterogeneidade entre os tribunais. O tribunal com maior número de magistrados (422) tem quase 20 vezes o número do menor tribunal (22), o que justifica o uso da correlação de <italic>Spearman</italic> (não paramétrica), o ajustamento das variáveis para carga horária e o número de magistrados, e a transformação pelo logaritmo natural. Uma alta correlação foi encontrada entre as seguintes variáveis: (a) <italic>Magistrate</italic> com <italic>Staff</italic>, <italic>ICT</italic>, <italic>Pending</italic> e <italic>New</italic>; (b) <italic>Staff</italic> com <italic>ICT</italic>, <italic>Pending</italic> e <italic>New</italic>; e (c) <italic>Pending</italic> e <italic>New</italic>. Com a divisão pela carga de trabalho e o número de magistrados, a correlação diminuiu, permanecendo alta apenas entre <italic>Magistrate</italic> e <italic>Staff</italic>; todavia, o uso de ambas as variáveis no modelo é justificado, pois é uma especificação amplamente utilizada na literatura. Os ajustes também foram importantes para reduzir os valores discrepantes encontrados.</p>
				<p>A diferença no número de casos novos entre o tribunal que recebe o menor número (10.502) e o tribunal que recebe o maior número (778.679) é de mais de 74 vezes. O número médio de casos resolvidos nos tribunais em primeiro grau é mais de quatro vezes o número dos tribunais no segundo grau. A carga de trabalho dos tribunais no primeiro grau é aproximadamente 1,5 vez maior do que nos tribunais do segundo grau. Em relação ao índice de inovação (<italic>II</italic>), enquanto alguns tribunais possuem quase todos os processos em formato eletrônico, outros possuem um índice próximo de zero. O investimento em TIC parece ser a variável mais heterogênea, já que a diferença entre o tribunal que mais investiu em um ano no período analisado (R$ 883.395.206,00) e o tribunal que menos investiu (R$ 131.373,00) é mais de 6 mil vezes.</p>
				<p>
					<table-wrap id="t6">
						<label>Tabela 1</label>
						<caption>
							<title>Correlação de Spearman e estatística descritiva</title>
						</caption>
						<alternatives>
							<graphic xlink:href="tabla1-gt1-pt.jpg"/>
						<table>
							<colgroup>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="left"> </th>
									<th align="center">Y2</th>
									<th align="center">Y1</th>
									<th align="center">Magistrate</th>
									<th align="center">Staff</th>
									<th align="center">ICT</th>
									<th align="center">Workload</th>
									<th align="center">Workload2</th>
									<th align="center">Workload1</th>
									<th align="center">II</th>
									<th align="center">II2</th>
									<th align="center">II1</th>
									<th align="center">IE</th>
									<th align="center">Pending</th>
									<th align="center">New</th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="left">Y2</td>
									<td align="center">1,000</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Y1</td>
									<td align="center">,902<sup>***</sup></td>
									<td align="center">1,000</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Magistrate</td>
									<td align="center">,929<sup>***</sup></td>
									<td align="center">,933<sup>***</sup></td>
									<td align="center">1,000</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Staff</td>
									<td align="center">,893<sup>***</sup></td>
									<td align="center">,913<sup>***</sup></td>
									<td align="center">,951<sup>***</sup></td>
									<td align="center">1,000</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">ICT</td>
									<td align="center">,566<sup>***</sup></td>
									<td align="center">,567<sup>***</sup></td>
									<td align="center">,590<sup>***</sup></td>
									<td align="center">,590<sup>***</sup></td>
									<td align="center">1,000</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Workload</td>
									<td align="center">,462<sup>***</sup></td>
									<td align="center">,530<sup>***</sup></td>
									<td align="center">,344<sup>***</sup></td>
									<td align="center">,398<sup>***</sup></td>
									<td align="center">,380<sup>***</sup></td>
									<td align="center">1,000</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Workload2</td>
									<td align="center">,782<sup>***</sup></td>
									<td align="center">,641<sup>***</sup></td>
									<td align="center">,642<sup>***</sup></td>
									<td align="center">,609<sup>***</sup></td>
									<td align="center">,470<sup>***</sup></td>
									<td align="center">,540<sup>***</sup></td>
									<td align="center">1,000</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Workload1</td>
									<td align="center">,332<sup>***</sup></td>
									<td align="center">,424<sup>***</sup></td>
									<td align="center">,217<sup>***</sup></td>
									<td align="center">,279<sup>***</sup></td>
									<td align="center">,298<sup>***</sup></td>
									<td align="center">,971<sup>***</sup></td>
									<td align="center">,373<sup>***</sup></td>
									<td align="center">1,000</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">II</td>
									<td align="center">-,007</td>
									<td align="center">-,096</td>
									<td align="center">-,022</td>
									<td align="center">,000</td>
									<td align="center">,100</td>
									<td align="center">-,060</td>
									<td align="center">,117</td>
									<td align="center">-,066</td>
									<td align="center">1,000</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">II2</td>
									<td align="center">-,069</td>
									<td align="center">-,143</td>
									<td align="center">-,056</td>
									<td align="center">-,027</td>
									<td align="center">,092</td>
									<td align="center">-,057</td>
									<td align="center">,125</td>
									<td align="center">-,069</td>
									<td align="center">,875<sup>***</sup></td>
									<td align="center">1,000</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">II1</td>
									<td align="center">,015</td>
									<td align="center">-,080</td>
									<td align="center">-,008</td>
									<td align="center">,025</td>
									<td align="center">,111</td>
									<td align="center">-,036</td>
									<td align="center">,144</td>
									<td align="center">-,038</td>
									<td align="center">,999<sup>***</sup></td>
									<td align="center">,865<sup>***</sup></td>
									<td align="center">1,000</td>
									<td align="left"> </td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">IE</td>
									<td align="center">,323<sup>***</sup></td>
									<td align="center">,345<sup>***</sup></td>
									<td align="center">,357<sup>***</sup></td>
									<td align="center">,381<sup>***</sup></td>
									<td align="center">,485<sup>***</sup></td>
									<td align="center">,105</td>
									<td align="center">,188<sup>**</sup></td>
									<td align="center">,025</td>
									<td align="center">,364<sup>***</sup></td>
									<td align="center">,370<sup>***</sup></td>
									<td align="center">,375<sup>***</sup></td>
									<td align="center">1,000</td>
									<td align="left"> </td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">Pending</td>
									<td align="center">,840<sup>***</sup></td>
									<td align="center">,853<sup>***</sup></td>
									<td align="center">,808<sup>***</sup></td>
									<td align="center">,816<sup>***</sup></td>
									<td align="center">,560<sup>***</sup></td>
									<td align="center">,747<sup>***</sup></td>
									<td align="center">,690<sup>***</sup></td>
									<td align="center">,642<sup>***</sup></td>
									<td align="center">-,087</td>
									<td align="center">-,077</td>
									<td align="center">-,074</td>
									<td align="center">,279<sup>***</sup></td>
									<td align="center">1,000</td>
									<td align="left"> </td>
								</tr>
								<tr>
									<td align="left">New</td>
									<td align="center">,925<sup>***</sup></td>
									<td align="center">,983<sup>***</sup></td>
									<td align="center">,939<sup>***</sup></td>
									<td align="center">,914<sup>***</sup></td>
									<td align="center">,574<sup>***</sup></td>
									<td align="center">,543<sup>***</sup></td>
									<td align="center">,670<sup>***</sup></td>
									<td align="center">,433<sup>***</sup></td>
									<td align="center">-,063</td>
									<td align="center">-,125</td>
									<td align="center">-,046</td>
									<td align="center">,339<sup>***</sup></td>
									<td align="center">,858<sup>***</sup></td>
									<td align="center">1,000</td>
								</tr>
								<tr>
									<td align="left">Obs.</td>
									<td align="center">264</td>
									<td align="center">264</td>
									<td align="center">264</td>
									<td align="center">264</td>
									<td align="center">262</td>
									<td align="center">264</td>
									<td align="center">264</td>
									<td align="center">262</td>
									<td align="center">115</td>
									<td align="center">114</td>
									<td align="center">108</td>
									<td align="center">156</td>
									<td align="center">264</td>
									<td align="center">264</td>
								</tr>
								<tr>
									<td align="left">Aus.</td>
									<td align="center">0</td>
									<td align="center">0</td>
									<td align="center">0</td>
									<td align="center">0</td>
									<td align="center">2</td>
									<td align="center">0</td>
									<td align="center">0</td>
									<td align="center">2</td>
									<td align="center">149</td>
									<td align="center">150</td>
									<td align="center">156</td>
									<td align="center">108</td>
									<td align="center">0</td>
									<td align="center">0</td>
								</tr>
								<tr>
									<td align="left">Média</td>
									<td align="center">25791,92</td>
									<td align="center">116058,70</td>
									<td align="center">125.261</td>
									<td align="center">1372,72</td>
									<td align="center">R$ 33700000,00</td>
									<td align="center">2026,368</td>
									<td align="center">1474,923</td>
									<td align="center">2165,27</td>
									<td align="center">0,163</td>
									<td align="center">0,088</td>
									<td align="center">0,191</td>
									<td align="center">514616,80</td>
									<td align="center">129148,8</td>
									<td align="center">145617,9</td>
								</tr>
								<tr>
									<td align="left">DP</td>
									<td align="center">29962,69</td>
									<td align="center">125061,60</td>
									<td align="center">100,840</td>
									<td align="center">1099391</td>
									<td align="center">R$ 115000000,00</td>
									<td align="center">630,102</td>
									<td align="center">674,533</td>
									<td align="center">684,474</td>
									<td align="center">0,277</td>
									<td align="center">0,229</td>
									<td align="center">0,312</td>
									<td align="center">492819,30</td>
									<td align="center">154567,2</td>
									<td align="center">153011,8</td>
								</tr>
								<tr>
									<td align="left">Min</td>
									<td align="center">758</td>
									<td align="center">4594</td>
									<td align="center">22</td>
									<td align="center">225</td>
									<td align="center">R$ 131373,00</td>
									<td align="center">7.676,964</td>
									<td align="center">277</td>
									<td align="center">850</td>
									<td align="center">0</td>
									<td align="center">0</td>
									<td align="center">0</td>
									<td align="center">0</td>
									<td align="center">12966</td>
									<td align="center">10502</td>
								</tr>
								<tr>
									<td align="left">Max</td>
									<td align="center">130007</td>
									<td align="center">632574</td>
									<td align="center">422</td>
									<td align="center">5533</td>
									<td align="center">R$ 883395206,00</td>
									<td align="center">4054,775</td>
									<td align="center">3411,192</td>
									<td align="center">4388</td>
									<td align="center">1,000</td>
									<td align="center">1</td>
									<td align="center">1</td>
									<td align="center">2812157</td>
									<td align="center">797987</td>
									<td align="center">778679</td>
								</tr>
							</tbody>
						</table>
					</alternatives>
						<table-wrap-foot>
							<fn id="TFN7">
								<p>Fonte: Dados da pesquisa. Obs.: número de observações válidas; Aus.: dados faltantes; DP: desvio-padrão. *** p≤ 0,01. ** p≤ 0,05</p>
							</fn>
						</table-wrap-foot>
					</table-wrap>
				</p>
				<sec>
					<title><italic>4.1 Índices de Malmquist</italic></title>
					<p>O índice de Malmquist, calculado por meio do DEA, é dividido entre Vef — variação de eficiência técnica, conhecida por <italic>catch-up</italic> — e Vtec, conhecido por <italic>frontier-shift</italic>, sendo este último associado à adoção de inovações. Como a técnica DEA é sensível ao efeito de dados faltantes, decidiu-se usar as variáveis de recurso <italic>Magistrate</italic> e <italic>Staff</italic> e a soma das variáveis <italic>Y1</italic> e <italic>Y2</italic> como variáveis de desempenho, porque as outras variáveis possuem dados faltantes. O tribunal da 12<sup>a</sup> região (Santa Catarina) foi retirado da análise em função de valores faltantes. Essas variáveis têm sido amplamente utilizadas na literatura sobre essa técnica em estudos aplicados ao Judiciário. A amostra foi composta por 253 observações. As <xref ref-type="table" rid="t7">tabelas 2 </xref>e <xref ref-type="table" rid="t8">3</xref> mostram os índices de Malmquist para cada tribunal (DMU) e para cada ano.</p>
					<p>
						<table-wrap id="t7">
							<label>Tabela 2</label>
							<caption>
								<title>Índices de desempenho por tribunal</title>
							</caption>
							<alternatives>
								<graphic xlink:href="tabla2-gt2-pt.jpg"/>
							<table>
								<colgroup>
									<col/>
									<col span="3"/>
									<col/>
								</colgroup>
								<thead>
									<tr>
										<th align="left" rowspan="2">Tribunal</th>
										<th align="center" colspan="3">Modelo geral</th>
										<th align="center">Porte</th>
									</tr>
									<tr>
										<th align="center">Vef</th>
										<th align="center">Vtec</th>
										<th align="center">Malmquist</th>
										<th align="left"> </th>
									</tr>
								</thead>
								<tbody>
									<tr>
										<td align="left">1</td>
										<td align="center">0,972</td>
										<td align="center">1,029</td>
										<td align="center">1,001</td>
										<td align="center">L</td>
									</tr>
									<tr>
										<td align="left">2</td>
										<td align="center">1,000</td>
										<td align="center">1,008</td>
										<td align="center">1,008</td>
										<td align="center">L</td>
									</tr>
									<tr>
										<td align="left">3</td>
										<td align="center">1,006</td>
										<td align="center">1,017</td>
										<td align="center">1,022</td>
										<td align="center">L</td>
									</tr>
									<tr>
										<td align="left">4</td>
										<td align="center">1,002</td>
										<td align="center">1,005</td>
										<td align="center">1,007</td>
										<td align="center">L</td>
									</tr>
									<tr>
										<td align="left">5</td>
										<td align="center">0,996</td>
										<td align="center">1,003</td>
										<td align="center">0,999</td>
										<td align="center">M</td>
									</tr>
									<tr>
										<td align="left">6</td>
										<td align="center">1,008</td>
										<td align="center">0,993</td>
										<td align="center">1,001</td>
										<td align="center">M</td>
									</tr>
									<tr>
										<td align="left">7</td>
										<td align="center">0,975</td>
										<td align="center">1,028</td>
										<td align="center">1,002</td>
										<td align="center">M</td>
									</tr>
									<tr>
										<td align="left">8</td>
										<td align="center">0,975</td>
										<td align="center">0,992</td>
										<td align="center">0,967</td>
										<td align="center">M</td>
									</tr>
									<tr>
										<td align="left">9</td>
										<td align="center">0,988</td>
										<td align="center">1,005</td>
										<td align="center">0,993</td>
										<td align="center">M</td>
									</tr>
									<tr>
										<td align="left">10</td>
										<td align="center">0,986</td>
										<td align="center">1,001</td>
										<td align="center">0,987</td>
										<td align="center">M</td>
									</tr>
									<tr>
										<td align="left">11</td>
										<td align="center">0,977</td>
										<td align="center">1,032</td>
										<td align="center">1,008</td>
										<td align="center">M</td>
									</tr>
									<tr>
										<td align="left">13</td>
										<td align="center">1,000</td>
										<td align="center">1,001</td>
										<td align="center">1,001</td>
										<td align="center">M</td>
									</tr>
									<tr>
										<td align="left">14</td>
										<td align="center">0,997</td>
										<td align="center">1,018</td>
										<td align="center">1,015</td>
										<td align="center">S</td>
									</tr>
									<tr>
										<td align="left">15</td>
										<td align="center">1,031</td>
										<td align="center">1,009</td>
										<td align="center">1,040</td>
										<td align="center">L</td>
									</tr>
									<tr>
										<td align="left">16</td>
										<td align="center">1,000</td>
										<td align="center">0,999</td>
										<td align="center">0,999</td>
										<td align="center">S</td>
									</tr>
									<tr>
										<td align="left">17</td>
										<td align="center">1,015</td>
										<td align="center">0,983</td>
										<td align="center">0,997</td>
										<td align="center">S</td>
									</tr>
									<tr>
										<td align="left">18</td>
										<td align="center">1,017</td>
										<td align="center">1,029</td>
										<td align="center">1,047</td>
										<td align="center">M</td>
									</tr>
									<tr>
										<td align="left">19</td>
										<td align="center">0,963</td>
										<td align="center">1,000</td>
										<td align="center">0,963</td>
										<td align="center">S</td>
									</tr>
									<tr>
										<td align="left">20</td>
										<td align="center">1,051</td>
										<td align="center">1,016</td>
										<td align="center">1,069</td>
										<td align="center">S</td>
									</tr>
									<tr>
										<td align="left">21</td>
										<td align="center">1,003</td>
										<td align="center">0,998</td>
										<td align="center">1,001</td>
										<td align="center">S</td>
									</tr>
									<tr>
										<td align="left">22</td>
										<td align="center">1,027</td>
										<td align="center">0,997</td>
										<td align="center">1,024</td>
										<td align="center">S</td>
									</tr>
									<tr>
										<td align="left">23</td>
										<td align="center">1,017</td>
										<td align="center">0,973</td>
										<td align="center">0,990</td>
										<td align="center">S</td>
									</tr>
									<tr>
										<td align="left">24</td>
										<td align="center">0,980</td>
										<td align="center">0,969</td>
										<td align="center">0,950</td>
										<td align="center">S</td>
									</tr>
									<tr>
										<td align="left">Média geométrica</td>
										<td align="center">0,999</td>
										<td align="center">1,004</td>
										<td align="center">1,004</td>
										<td align="left"> </td>
									</tr>
								</tbody>
							</table>
						</alternatives>
							<table-wrap-foot>
								<fn id="TFN8">
									<p>Fonte: Dados da pesquisa. Notas: Vef: eficiência técnica; Vtec: mudança tecnológica; L: Grande; M: Médio; S: Pequeno; Malmquist: índice de produtividade total.</p>
								</fn>
							</table-wrap-foot>
						</table-wrap>
					</p>
					<p>Os resultados indicam melhoria no desempenho devido à adoção de inovação em 16 tribunais. Estes são os tribunais que são mais inovadores porque contribuíram para mudar a fronteira tecnológica. Os outros sete tribunais não contribuíram para a melhoria do desempenho. Para o período analisado, a justiça do trabalho melhorou mais o desempenho devido à adoção de inovações do que pela variação na eficiência técnica, embora o último índice tenha se aproximado de 1,0. O valor 1,0 significa que o tribunal não aumentou nem diminuiu a eficiência técnica. Seis tribunais alcançaram melhorias nos índices de eficiência técnica e na adoção da inovação.</p>
					<p>Todos os tribunais de grande porte apresentaram índices de variação tecnológica acima de 1,0 no período estudado, indicando que houve melhora nesse índice. Em média, a justiça do trabalho melhorou o desempenho no índice de produtividade total de Malmquist, cujo resultado foi de 1,004. Essa melhoria no desempenho foi mais em função da adoção da inovação (1,004) do que da melhoria na eficiência técnica (0,999).</p>
					<p>
						<table-wrap id="t8">
							<label>Tabela 3</label>
							<caption>
								<title>Índice de desempenho por ano</title>
							</caption>
							<alternatives>
								<graphic xlink:href="tabla3-gt3-pt.jpg"/>
							<table>
								<colgroup>
									<col/>
									<col/>
									<col/>
									<col/>
									<col/>
									<col/>
									<col/>
								</colgroup>
								<thead>
									<tr>
										<th align="left">Ano</th>
										<th align="center">Vef</th>
										<th align="center">∆% Vef</th>
										<th align="center">Vtec</th>
										<th align="center">∆% Vtec</th>
										<th align="center">Malmquist</th>
										<th align="center">∆% Malmquist</th>
									</tr>
								</thead>
								<tbody>
									<tr>
										<td align="left">2003/2004</td>
										<td align="center">0,996</td>
										<td align="center">-</td>
										<td align="center">1,092</td>
										<td align="center">-</td>
										<td align="center">1,088</td>
										<td align="left"> </td>
									</tr>
									<tr>
										<td align="left">2004/2005</td>
										<td align="center">0,951</td>
										<td align="center">-4,52%</td>
										<td align="center">1,052</td>
										<td align="center">-3,66%</td>
										<td align="center">1,001</td>
										<td align="center">-8,00%</td>
									</tr>
									<tr>
										<td align="left">2005/2006</td>
										<td align="center">1,033</td>
										<td align="center">8,62%</td>
										<td align="center">0,928</td>
										<td align="center">-11,79%</td>
										<td align="center">0,958</td>
										<td align="center">-4,30%</td>
									</tr>
									<tr>
										<td align="left">2006/2007</td>
										<td align="center">0,991</td>
										<td align="center">-4,07%</td>
										<td align="center">1,023</td>
										<td align="center">10,24%</td>
										<td align="center">1,014</td>
										<td align="center">5,85%</td>
									</tr>
									<tr>
										<td align="left">2007/2008</td>
										<td align="center">1,057</td>
										<td align="center">6,66%</td>
										<td align="center">0,988</td>
										<td align="center">-3,42%</td>
										<td align="center">1,044</td>
										<td align="center">2,96%</td>
									</tr>
									<tr>
										<td align="left">2008/2009</td>
										<td align="center">1,052</td>
										<td align="center">-0,47%</td>
										<td align="center">0,872</td>
										<td align="center">-11,74%</td>
										<td align="center">0,917</td>
										<td align="center">-12,16%</td>
									</tr>
									<tr>
										<td align="left">2009/2010</td>
										<td align="center">0,984</td>
										<td align="center">-6,46%</td>
										<td align="center">1,058</td>
										<td align="center">21,33%</td>
										<td align="center">1,041</td>
										<td align="center">13,52%</td>
									</tr>
									<tr>
										<td align="left">2010/2011</td>
										<td align="center">0,952</td>
										<td align="center">-3,25%</td>
										<td align="center">1,029</td>
										<td align="center">-2,74%</td>
										<td align="center">0,980</td>
										<td align="center">-5,86%</td>
									</tr>
									<tr>
										<td align="left">2011/2012</td>
										<td align="center">1,036</td>
										<td align="center">8,82%</td>
										<td align="center">0,936</td>
										<td align="center">-9,04%</td>
										<td align="center">0,969</td>
										<td align="center">-1,12%</td>
									</tr>
									<tr>
										<td align="left">2012/2013</td>
										<td align="center">0,948</td>
										<td align="center">-8,49%</td>
										<td align="center">1,092</td>
										<td align="center">16,67%</td>
										<td align="center">1,036</td>
										<td align="center">6,91%</td>
									</tr>
									<tr>
										<td align="left">Geometric mean</td>
										<td align="center">0,999</td>
										<td align="left"> </td>
										<td align="center">1,004</td>
										<td align="left"> </td>
										<td align="center">1,004</td>
										<td align="left"> </td>
									</tr>
								</tbody>
							</table>
						</alternatives>
							<table-wrap-foot>
								<fn id="TFN9">
									<p>Fonte: Dados da pesquisa. Notas: Δ% Vef: variação percentual do índice de eficiência técnica entre os anos; Δ% Vtec: variação percentual dos índices de mudança tecnológica entre os anos; Δ% Malmquist: variação percentual dos índices de Malmquist entre os anos.</p>
								</fn>
							</table-wrap-foot>
						</table-wrap>
					</p>
					<p>Em 2006, a Lei n<sup>o</sup> 11.419 formalizou o uso do processo judicial eletrônico no Brasil. Naquele ano, em comparação com 2005, o índice Vtec diminuiu, possivelmente devido a mudanças e ajustes que os tribunais fizeram para adotar essa inovação. Em 2007, comparado a 2006, esse resultado já havia mudado para melhor. Em 2012, o Conselho Superior da Justiça do Trabalho (CSJT) do Brasil determinou a adoção de um processo eletrônico unificado para a justiça do trabalho. Índices de 2012, comparados a 2011, exibiram uma redução no índice Vtec, indicando também que os tribunais podem levar certo tempo para assimilar a nova tecnologia, por exemplo, por meio de ações como treinamento e adaptação da nova tecnologia. No entanto, em 2013, comparado a 2012, observou-se melhora no índice, indicando que o sistema havia se institucionalizado. Esses resultados estão de acordo com a percepção dos gestores e magistrados da justiça do trabalho de que a introdução do processo eletrônico inicialmente levou a uma diminuição do desempenho (<xref ref-type="bibr" rid="B52">Sousa e Guimarães, 2017</xref>).</p>
					<p>A <xref ref-type="table" rid="t9">tabela 4</xref> mostra a correlação entre os índices de desempenho e as variáveis utilizadas no estudo.</p>
					<p>
						<table-wrap id="t9">
							<label>Tabela 4</label>
							<caption>
								<title>Correlação de Spearman entre os índices de desempenho e variáveis de recursos</title>
							</caption>
							<alternatives>
								<graphic xlink:href="tabla4-gt4-pt.jpg"/>
							<table>
								<colgroup>
									<col span="2"/>
									<col/>
									<col/>
									<col/>
									<col/>
									<col/>
									<col/>
									<col/>
									<col/>
								</colgroup>
								<thead>
									<tr>
										<th align="left" colspan="2"> </th>
										<th align="center">II</th>
										<th align="center">Workload</th>
										<th align="center">Magistrate</th>
										<th align="center">Staff</th>
										<th align="center">ICT</th>
										<th align="center">IE</th>
										<th align="center">Pending</th>
										<th align="center">New</th>
									</tr>
								</thead>
								<tbody>
									<tr>
										<td align="left" rowspan="2">Vef</td>
										<td align="left"> </td>
										<td align="center">-,022</td>
										<td align="center">,019</td>
										<td align="center">-,013</td>
										<td align="center">-,026</td>
										<td align="center">,006</td>
										<td align="center">-,043</td>
										<td align="center">-,011</td>
										<td align="center">,017</td>
									</tr>
									<tr>
										<td align="center">N</td>
										<td align="center">110</td>
										<td align="center">230</td>
										<td align="center">230</td>
										<td align="center">230</td>
										<td align="center">228</td>
										<td align="center">149</td>
										<td align="center">230</td>
										<td align="center">230</td>
									</tr>
									<tr>
										<td align="left" rowspan="2">Vtec</td>
										<td align="left"> </td>
										<td align="center">,225<sup>**</sup></td>
										<td align="center">,069</td>
										<td align="center">,013</td>
										<td align="center">,044</td>
										<td align="center">-,211<sup>***</sup></td>
										<td align="center">,226<sup>***</sup></td>
										<td align="center">,040</td>
										<td align="center">,033</td>
									</tr>
									<tr>
										<td align="center">N</td>
										<td align="center">110</td>
										<td align="center">230</td>
										<td align="center">230</td>
										<td align="center">230</td>
										<td align="center">228</td>
										<td align="center">149</td>
										<td align="center">230</td>
										<td align="center">230</td>
									</tr>
									<tr>
										<td align="left" rowspan="2">Malm</td>
										<td align="left"> </td>
										<td align="center">,129</td>
										<td align="center">,087</td>
										<td align="center">-,043</td>
										<td align="center">-,021</td>
										<td align="center">-,147<sup>**</sup></td>
										<td align="center">-,010</td>
										<td align="center">-,003</td>
										<td align="center">,027</td>
									</tr>
									<tr>
										<td align="center">N</td>
										<td align="center">110</td>
										<td align="center">230</td>
										<td align="center">230</td>
										<td align="center">230</td>
										<td align="center">228</td>
										<td align="center">149</td>
										<td align="center">230</td>
										<td align="center">230</td>
									</tr>
								</tbody>
							</table>
						</alternatives>
							<table-wrap-foot>
								<fn id="TFN10">
									<p>Fonte: Dados da pesquisa. Notas: Vef: eficiência técnica; Vtec: mudança tecnológica; Malmquist: índice de produtividade total. *** p≤ 0,01. ** p≤ 0,05.</p>
								</fn>
							</table-wrap-foot>
						</table-wrap>
					</p>
					<p>Percebe-se que há correlação positiva e estatisticamente significante entre o índice de mudança tecnológica (Vtec) e o índice de processo eletrônico (<italic>II</italic>), como era esperado. A maior correlação positiva ocorre entre o índice Vtec e investimento em treinamento (<italic>IE</italic>), também um resultado esperado, confirmando resultados encontrados por <xref ref-type="bibr" rid="B52">Sousa e Guimarães (2017</xref>) que argumentam que o investimento em treinamento é importante no processo de adoção de inovações pelo Judiciário trabalhista. A variável investimento em TIC é negativamente correlacionada com Vtec e Malmquist, o que não era esperado, dado que tal investimento poderia ter o efeito de melhorar o desempenho.</p>
				</sec>
				<sec>
					<title><italic>4.2 Modelo de ineficiência</italic></title>
					<p>Para o teste do modelo de ineficiência, foram desenvolvidos quatro modelos, conforme a disponibilidade de dados, seguindo a especificação das equações 3 e 4. O modelo 1 abrange todo o período da pesquisa, 2003 a 2013, e os demais modelos cobrem o período de 2009 a 2013. A <xref ref-type="table" rid="t10">tabela 5</xref> mostra os modelos e testes estimados. O uso do duplo logaritmo natural permite a verificação direta da elasticidade.</p>
					<p>
						<table-wrap id="t10">
							<label>Tabela 5</label>
							<caption>
								<title>Fronteira estocástica com média condicional de ineficiência</title>
							</caption>
							<alternatives>
								<graphic xlink:href="tabla5-gt5-pt.jpg"/>
							<table>
								<colgroup>
									<col/>
									<col/>
									<col/>
									<col/>
									<col/>
								</colgroup>
								<thead>
									<tr>
										<th align="left"> </th>
										<th align="center">Modelo 1</th>
										<th align="center">Modelo 2</th>
										<th align="center">Modelo 3</th>
										<th align="center">Modelo 4</th>
									</tr>
								</thead>
								<tbody>
									<tr>
										<td align="left"><italic>β</italic>
 <sub>0</sub></td>
										<td align="center">0,636 (2,5)***</td>
										<td align="center">5,673 (6,3)***</td>
										<td align="center">7,912 (5,912)***</td>
										<td align="center">9,094 (8,872)***</td>
									</tr>
									<tr>
										<td align="left">lnMagistrate</td>
										<td align="center">0,040 (3,25)***</td>
										<td align="center">0,130 (5,007)***</td>
										<td align="center">0,092 (2,21)**</td>
										<td align="center">0,042 (1,675)**</td>
									</tr>
									<tr>
										<td align="left">lnStaff/Magistrate</td>
										<td align="center">0,078 (1,893)**</td>
										<td align="center">0,161 (1,323)*</td>
										<td align="center">0,019 (0,265)</td>
										<td align="center">-0,001 (-0,10)</td>
									</tr>
									<tr>
										<td align="left">lnNew/Magistrate</td>
										<td align="center">0,785 (20,907)***</td>
										<td align="center">0,207 (2,726)***</td>
										<td align="center">0,132 (1,608)*</td>
										<td align="center">0,089 (1,106)</td>
									</tr>
									<tr>
										<td align="left">lnPending/Magistrate</td>
										<td align="center">0,057 (2,791)***</td>
										<td align="center">-0,155 (-1,696)**</td>
										<td align="center">-0,327 (-3,797)***</td>
										<td align="center">-0,379 (-4,658)***</td>
									</tr>
									<tr>
										<td align="left">Tempo2 (2004)</td>
										<td align="center">0,189 (5,127)***</td>
										<td align="left"> </td>
										<td align="left"> </td>
										<td align="left"> </td>
									</tr>
									<tr>
										<td align="left">Tempo3 (2005)</td>
										<td align="center">0,113 (2,909)***</td>
										<td align="left"> </td>
										<td align="left"> </td>
										<td align="left"> </td>
									</tr>
									<tr>
										<td align="left">Tempo4 (2006)</td>
										<td align="center">0,150 (3,651)***</td>
										<td align="left"> </td>
										<td align="left"> </td>
										<td align="left"> </td>
									</tr>
									<tr>
										<td align="left">Tempo5 (2007)</td>
										<td align="center">0,167 (4,509)***</td>
										<td align="left"> </td>
										<td align="left"> </td>
										<td align="left"> </td>
									</tr>
									<tr>
										<td align="left">Tempo6 (2008)</td>
										<td align="center">0,194 (5,007)***</td>
										<td align="left"> </td>
										<td align="left"> </td>
										<td align="left"> </td>
									</tr>
									<tr>
										<td align="left">Tempo7 (2009)</td>
										<td align="center">0,148 (4,092)***</td>
										<td align="left"> </td>
										<td align="left"> </td>
										<td align="left"> </td>
									</tr>
									<tr>
										<td align="left">Tempo8 (2010)</td>
										<td align="center">0,186 (4,946)***</td>
										<td align="center">0,031 (0,590)</td>
										<td align="center">0,058 (0,608)</td>
										<td align="center">0,056 (1,223)</td>
									</tr>
									<tr>
										<td align="left">Tempo9 (2011)</td>
										<td align="center">0,206 (5,259)***</td>
										<td align="center">0,042 (0,738)</td>
										<td align="center">0,058 (0,42)</td>
										<td align="center">0,052 (1,053)</td>
									</tr>
									<tr>
										<td align="left">Tempo10 (2012)</td>
										<td align="center">0,180 (4,848)***</td>
										<td align="center">0,044 (798)</td>
										<td align="center">0,087 (3,324)***</td>
										<td align="center">0,069 (1,353)*</td>
									</tr>
									<tr>
										<td align="left">Tempo11 (2013)</td>
										<td align="center">0,482 (11,599)***</td>
										<td align="center">0,054 (0,956)</td>
										<td align="center">0,097 (0,747)</td>
										<td align="center">0,087 (1,706)**</td>
									</tr>
									<tr>
										<td align="center" colspan="4">Modelo de ineficiência </td>
									</tr>
									<tr>
										<td align="left">δ<sub>0</sub></td>
										<td align="center">-6,600 (-3,027)***</td>
										<td align="center">0,185 (0,185)</td>
										<td align="center">1,217 (4,304)***</td>
										<td align="center">1,616 (2,703)***</td>
									</tr>
									<tr>
										<td align="left">Large</td>
										<td align="center">-2,069 (-34)***</td>
										<td align="center">-0,113 (-0,881)</td>
										<td align="center">-0,027 (-1,288)*</td>
										<td align="center">-0,086 (-0,907)</td>
									</tr>
									<tr>
										<td align="left">Small</td>
										<td align="center">0,404 (3,277)***</td>
										<td align="center">-0,074 (-0,708)</td>
										<td align="center">-0,044 (-0,778)</td>
										<td align="center">0,018 (0,306)</td>
									</tr>
									<tr>
										<td align="left">LnICT</td>
										<td align="center">0,146 (3,698)***</td>
										<td align="center">0,067 (1,178)</td>
										<td align="center">0,005 (0,381)</td>
										<td align="center">0,013 (0,338)</td>
									</tr>
									<tr>
										<td align="left">Workload</td>
										<td align="center">0,001 (2,99)***</td>
										<td align="center">0,000 (-4,176)***</td>
										<td align="center">0,000 (-2,244)**</td>
										<td align="center">-0,001 (-5,606)***</td>
									</tr>
									<tr>
										<td align="left">lnIE</td>
										<td align="left"> </td>
										<td align="center">-0,010 (-1,297)*</td>
										<td align="center">-0,009 (-1,46)*</td>
										<td align="center">-0,010 (-1,895)**</td>
									</tr>
									<tr>
										<td align="left">II</td>
										<td align="left"> </td>
										<td align="left"> </td>
										<td align="left"> </td>
										<td align="center">0,025 (0,441)</td>
									</tr>
									<tr>
										<td align="left">N_adopt</td>
										<td align="left"> </td>
										<td align="left"> </td>
										<td align="center">-0,041 (-0,414)</td>
										<td align="left"> </td>
									</tr>
									<tr>
										<td align="left">Adopt</td>
										<td align="left"> </td>
										<td align="left"> </td>
										<td align="center">0,013 (0,220)</td>
										<td align="left"> </td>
									</tr>
									<tr>
										<td align="left">σ<sup>2</sup></td>
										<td align="center">0,304 (2,809)***</td>
										<td align="center">0,022 (4,116)***</td>
										<td align="center">0,017 (11,618)*</td>
										<td align="center">0,015 (6,734)***</td>
									</tr>
									<tr>
										<td align="left">γ</td>
										<td align="center">0,982 (131,785)***</td>
										<td align="center">0,353 (2,1)**</td>
										<td align="center">0,000 (0,036)</td>
										<td align="center">0,181 (1,839)**</td>
									</tr>
									<tr>
										<td align="left">Tribunais</td>
										<td align="center">24</td>
										<td align="center">24</td>
										<td align="center">24</td>
										<td align="center">24</td>
									</tr>
									<tr>
										<td align="left">Observações</td>
										<td align="center">262</td>
										<td align="center">113</td>
										<td align="center">113</td>
										<td align="center">113</td>
									</tr>
									<tr>
										<td align="left">Teste LR</td>
										<td align="center">35,970</td>
										<td align="center">28,280</td>
										<td align="center">46,370</td>
										<td align="center">55,450</td>
									</tr>
									<tr>
										<td align="left">Restrições</td>
										<td align="center">6</td>
										<td align="center">7</td>
										<td align="center">9</td>
										<td align="center">8</td>
									</tr>
									<tr>
										<td align="left">Valores críticos (<xref ref-type="bibr" rid="B32">Kodde and Palm, 1986</xref>)</td>
										<td align="center">21,67</td>
										<td align="center">23,55</td>
										<td align="center">27,13</td>
										<td align="center">25,37</td>
									</tr>
									<tr>
										<td align="left">Log verossimilhança </td>
										<td align="center">162,767</td>
										<td align="center">59,239</td>
										<td align="center">68,286</td>
										<td align="center">72,825</td>
									</tr>
								</tbody>
							</table>
						</alternatives>
							<table-wrap-foot>
								<fn id="TFN11">
									<p>Fonte: Dados da pesquisa. Notas: Estatística <italic>t</italic>: * p≤ 0,1; ** p≤ 0,05; *** p≤ 0,01. Os valores críticos propostos por Kodde e Palm com referência a α=0,001. Os valores da estatística <italic>t</italic> estão em parênteses.</p>
								</fn>
							</table-wrap-foot>
						</table-wrap>
					</p>
					<p>
						<table-wrap id="t10b">
							<label>Tabela 5 (Cont.)</label>
							<caption>
								<title>Fronteira estocástica com média condicional de ineficiência</title>
							</caption>
							<graphic xlink:href="tabla5-gt5b-pt.jpg"/>
							<table-wrap-foot>
								<fn id="TFN12">
									<p>Fonte: Dados da pesquisa. Notas: Estatística <italic>t</italic>: * p≤ 0,1; ** p≤ 0,05; *** p≤ 0,01. Os valores críticos propostos por Kodde e Palm com referência a α=0,001. Os valores da estatística <italic>t</italic> estão em parênteses.</p>
								</fn>
							</table-wrap-foot>
						</table-wrap>
					</p>
					<p>Todos os parâmetros do modelo 1 são estatisticamente significantes. Para os modelos 2, 3 e 4, é possível adicionar algumas variáveis disponíveis mais recentemente, mas algumas variáveis não são significantes. O aumento no número de juízes contribui para um aumento no desempenho dos tribunais trabalhistas. Esse resultado é consistente com o estudo de <xref ref-type="bibr" rid="B47">Schwengber (2006</xref>) do Poder Judiciário do Estado do Rio Grande do Sul, Brasil. No entanto, difere dos resultados encontrados por <xref ref-type="bibr" rid="B11">Castro (2011</xref>) e Dimitrova-Grajzl e colaboradores (2012) que estudaram, respectivamente, o Judiciário estadual brasileiro e tribunais locais e distritais da Eslovênia. O número de servidores contribui para o aumento do desempenho do Judiciário trabalhista, resultado também encontrado por Rosales-López (2008). No modelo 1, um aumento de 1% no número de juízes aumenta a produção em 0,04%, um valor consistente com o modelo 4. O número de servidores, controlado pelo número de juízes, aumenta praticamente o dobro, 0,08%. Juntos, os coeficientes relacionados com os recursos humanos atingem 0,12.</p>
					<p>Casos novos e pendentes estão relacionados com a carga de trabalho do juiz. Um aumento de 1% em novos casos aumenta a produção em 0,76%. Para casos pendentes, o percentual é menor, 0,06%, e até torna-se negativo em alguns dos modelos. Juntos, os coeficientes relacionados com a carga de trabalho chegam a 0,84. Esses resultados são consistentes com outros estudos (<xref ref-type="bibr" rid="B6">Beenstock e Haitovsky, 2004</xref>; Dimitrova-Grajzl et al., 2012; <xref ref-type="bibr" rid="B34">Lewin, Morey e Cook, 1982</xref>; Rosales-López, 2008; <xref ref-type="bibr" rid="B47">Schwengber, 2006</xref>), indicando que um aumento na carga de trabalho do juiz pode levar a um maior desempenho, um resultado que confirma a hipótese H<sub>1</sub>. Certamente que o aumento na carga de trabalho do juiz terá um limite além do qual pode haver um desempenho decrescente. exigiria estudos longitudinais. Observa-se que o desempenho aumentou ao longo do tempo, conforme indicado pelas variáveis relacionadas com o tempo.</p>
					<p>A vantagem do modelo de fronteira estocástica em relação ao DEA é que o primeiro proporciona a verificação em um único estágio de fatores individuais que afetam a variação de ineficiência no Judiciário do trabalho. A variável porte é relevante para avaliar a ineficiência dos tribunais. Os tribunais de grande porte parecem conseguir reduzir a ineficiência (-2,07%), ao contrário dos tribunais de pequeno porte (0,4%), resultado também observado por <xref ref-type="bibr" rid="B47">Schwengber (2006</xref>), o que confirma a hipótese H<sub>2</sub>.</p>
					<p>O índice do processo eletrônico não foi estatisticamente significante para os modelos propostos. Variáveis <italic>dummy</italic>, representando os tribunais com índice de processo eletrônico igual a zero, ou seja, que não adotaram a inovação (N_adopt), até 50% (Adopt) e acima de zero e abaixo de 50%, também foram incluídas, mas não foram estatisticamente significantes, não confirmando a hipótese H<sub>3</sub>. Esse resultado indica que, utilizando a técnica de fronteira estocástica para o período analisado, a inovação não se traduziu em diminuição da ineficiência do tribunal. Esse resultado pode estar relacionado com a tentativa de padronizar rotinas relacionadas com o processo judicial eletrônico em escala nacional iniciadas em 2012, não decorrido o tempo necessário para impactar positivamente o desempenho.</p>
					<p>O investimento em TIC aumentou a ineficiência dos tribunais (0,15%), deixando de confirmar a hipótese H<sub>4</sub>, e não atendeu ao resultado esperado. Uma possível explicação para essa descoberta é que as mudanças recentes que exigiram investimentos pesados em TIC ainda não tiveram um impacto direto sobre a ineficiência dos tribunais trabalhistas. Quatro fatores são comumente listados para explicar o paradoxo relacionado com o investimento em TIC: erros de medição de recursos e desempenho, tempo necessário para adaptação e aprendizagem, redistribuição e dissipação de benefícios (o investimento pode não impactar positivamente o setor, embora possa beneficiar organizações específicas) e problemas na gestão de recursos de TI (<xref ref-type="bibr" rid="B9">Brynjolfsson, 1993</xref>).</p>
					<p>Outro possível fator para explicar esse resultado é a diferença entre o investimento em tecnologias de uso mais geral e tecnologias desenvolvidas especificamente para as necessidades da organização. O último investimento está relacionado com um aumento no desempenho. Da mesma forma, os sistemas de processamento de informações específicos do contexto formal e informal da organização têm o potencial de criar uma vantagem competitiva sustentável (<xref ref-type="bibr" rid="B4">Barney, 1991</xref>).</p>
					<p>A carga de trabalho do juiz é estatisticamente significante e apresenta impacto positivo no modelo 1 (0,1%). Esse comportamento não é observado nos outros modelos e é negativo para o modelo 4. Segundo <xref ref-type="bibr" rid="B6">Beenstock e Haitovsky (2004</xref>), é de se esperar que a pressão sobre os juízes causada por um aumento na carga de trabalho diminua a ineficiência. Por um lado, como discutido anteriormente, casos novos e pendentes exercem pressão para o aumento da produção. Por outro lado, a variável <italic>Workload</italic>, além de casos novos e pendentes, aumenta a quantidade de recursos novos e pendentes. Esse acréscimo de recursos pode prejudicar o desempenho dos tribunais. O investimento em treinamento (<italic>IE</italic>), como esperado, ajuda a reduzir a ineficiência nos modelos 2, 3 e 4, onde foi possível incluir essa variável. Os resultados confirmam a hipótese H<sub>
 <italic>5</italic>
</sub> .</p>
					<p>O parâmetro γ tem a função de testar o modelo. Foi estatisticamente significante e próximo de 1 (0,982) no modelo 1, o que significa que: 1) os modelos de regressão à média não foram adequados para analisar os dados empíricos; 2) a maior parte da variação do erro residual refere-se à ineficiência; e 3) o erro aleatório está próximo de zero.</p>
				</sec>
			</sec>
			<sec sec-type="conclusions">
				<title>5. Conclusões</title>
				<p>O objetivo do estudo foi desenvolver e validar modelos teóricos e empíricos que expliquem as relações entre recursos, inovação e desempenho no Judiciário e mensurar o desempenho da justiça do trabalho por meio dos índices de Malmquist e da análise de fronteira estocástica. O painel de dados utilizado abrangeu 24 tribunais trabalhistas brasileiros entre 2003 e 2013, abrangendo todo o período disponível na base de dados Justiça em Números.</p>
				<p>Dois métodos foram utilizados, aproveitando abordagens paramétricas e não paramétricas. Os índices de Malmquist indicam melhora no índice relacionado com a adoção de inovação em 16 tribunais, enquanto os outros sete tribunais não conseguiram melhorar o desempenho como resultado da adoção da inovação. Para o período de 2003 a 2013, os tribunais trabalhistas apresentaram maior variação positiva no desempenho relacionado com a adoção da inovação. Comparando os índices calculados com as variáveis de recurso, foi encontrada uma relação significativa e positiva entre o índice relacionado com a adoção da inovação e as variáveis investimento em treinamento e índice de processo eletrônico, enquanto houve correlação negativa com o investimento em TIC.</p>
				<p>A análise de fronteira estocástica confirmou três das cinco hipóteses, indicando que: a carga de trabalho impactou positivamente o desempenho, com coeficientes aproximadamente sete vezes maiores que os relacionados com recursos humanos; o tamanho do tribunal afeta a eficiência; e o investimento em treinamento ajudou a reduzir a ineficiência em todos os modelos em que sua inclusão era possível. As seguintes hipóteses não foram confirmadas: o índice de processo eletrônico não foi estatisticamente significante e o investimento em TIC contribuiu para o aumento da ineficiência, indicando que a adoção da inovação não se traduz necessariamente em ganhos de desempenho e que os investimentos em TICs realizados na fase de padronização iniciada em 2012 ainda não impactaram o desempenho.</p>
				<p>O presente estudo preenche uma lacuna na pesquisa, desenvolve e testa modelos quantitativos teóricos e empíricos de um painel de tribunais para explicar as relações entre recursos, inovação e desempenho no Judiciário. Portanto, os resultados geram conhecimento que pode contribuir para o planejamento e a alocação de recursos nos tribunais, e, em um nível mais amplo, pode apoiar a formulação de políticas para os tribunais. Dado que o desenvolvimento e a adoção da inovação estão em andamento nos tribunais, esses resultados representam um retorno importante para os responsáveis pela gestão judicial e inovação nos tribunais.</p>
				<p>O estudo limitou-se aos dados disponíveis em um banco de dados disponível no Brasil. O índice Vtec analisa o desempenho como uma função da adoção da inovação, mas não identifica especificamente qual inovação e em que medida essa contribuição ocorre. Consequentemente, outras inovações não discutidas neste estudo podem influenciar o desempenho, dado que o índice do processo eletrônico foi estatisticamente positivo, embora baixo (0,225), indicando que outras variáveis, ou seja, outros aspectos da profissionalização do tribunal não estudados podem impactar o índice Vtec. O investimento em treinamento obteve correlação positiva e estatisticamente significante, embora baixo (0,226). Isso significa que outras variáveis podem ajudar a explicar o desempenho. A variável investimento em TIC cobre investimentos amplos ao longo de todo o ciclo, incluindo aquisição, desenvolvimento e manutenção de tecnologias. As variáveis estão disponíveis apenas no nível agregado do tribunal.</p>
				<p>Sugere-se para estudos futuros o uso de variáveis no nível da vara. Em um nível micro, os modelos podem mostrar relações que não são detectadas em nível agregado, como examinado neste estudo. A análise da carga de trabalho ótima do juiz, além da qual há um desempenho em declínio, também é sugerida. Além disso, dada a natureza complexa de medir o desempenho dos tribunais, outras abordagens, por exemplo, o desenvolvimento e validação de uma escala para avaliar a inovação e o desempenho por meio de variáveis latentes, não diretamente observáveis, como a orientação para a inovação e o modelo e gestão mais flexível e menos formalista, podem lançar novas luzes para o tema da gestão do tribunal.</p>
			</sec>
		</body>
		<back>
			<fn-group>
				<fn fn-type="other" id="fn5">
					<label>5</label>
					<p>{Versão traduzida}</p>
				</fn>
				<fn fn-type="supported-by" id="fn6">
					<p>Pesquisa financiada com recursos da Capes (bolsa do primeiro autor) e do CNPq (projeto de pesquisa do segundo autor).</p>
				</fn>
				<fn fn-type="other" id="fn7">
					<label>7</label>
					<p>Os autores agradecem as críticas e sugestões de avaliadores anônimos da RAP, que contribuíram para a melhoria da qualidade do texto. </p>
				</fn>
			</fn-group>
		</back>
	</sub-article-->
</article>