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Advanced robust and nonparametric methods in efficiency analysis: methodology and applications PDF

260 Pages·2007·3.551 MB·English
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A R DVANCED OBUST N M AND ONPARAMETRIC ETHODS E A IN FFICIENCY NALYSIS METHODOLOGY AND APPLICATIONS Studies in Productivity and Efficiency Series Editors: Rolf Färe Shawna Grosskopf Oregon State University R. Robert Russell University of California, Riverside Books in the series: Fox, Kevin J.: Efficiency in the Public Sector Ball, V. Eldon and Norton, George W.: Agricultural Productivity: Measurement and Sources of Growth Färe, Rolf and Grosskopf, Shawna: New Directions: Efficiency and Productivity Daraio, C. and Simar, L.: Advanced Robust and Nonparametric Methods in Efficiency Analysis: Methodology and Applications A R DVANCED OBUST N M AND ONPARAMETRIC ETHODS E A IN FFICIENCY NALYSIS METHODOLOGY AND APPLICATIONS by Cinzia Daraio Institute of Informatics and Telematics (CNR), Pisa and Department of Electrical Systems and Automation, School of Engineering, University of Pisa Léopold Simar Institute of Statistics Université Catholique de Lovain, Louvain la Neuve, Belgium 123 Library of Congress Control Number: 2006927067 ISBN-10: 0-387-35155-8 e-ISBN 0-387-35231-7 ISBN-13: 978-0387-35155-1 e-ISBN-13: 978-0387-35231-1 Printed on acid-free paper. © 2007 Springer Science+Business Media, LLC All rights reserved. This work may not be translated or copied in whole or in part without the written permission of the publisher (Springer Science+Business Media, LLC., 233 Spring Street, New York, NY 10013, USA), except for brief excerpts in connection with reviews or scholarly analysis. Use in connection with any form of information storage and retrieval, electronic adaptation, computer software, or by similar or dissimilar methodology now known or hereafter developed is forbidden. The use in this publication of trade names, trademarks, service marks, and similar terms, even if they are not identified as such, is not to be taken as an expression of opinion as to whether or not they are subject to proprietary rights. Printed in the United States of America. 9 8 7 6 5 4 3 2 1 springer.com Aimieigenitori LuisaeInnocenzoDaraio A`mafamille Contents v Dedication xi ListofFigures xv ListofTables Preface xvii Acknowledgments xxi 1. INTRODUCTION 1 1.1 Whatthisworkisabout 1 1.2 Improvingthenonparametricapproachinfrontieranalysis 4 1.3 Anoutlineofthework 8 PartI Methodology 2. THEMEASUREMENTOFEFFICIENCY 13 2.1 ProductivityandEfficiency 13 2.2 Ashorthistoryofthought 16 2.3 Theeconomicmodel 19 2.4 Ataxonomyofefficientfrontiermodels 25 2.5 Thenonparametricfrontierapproach 30 2.5.1 DataEnvelopmentAnalysis(DEA) 31 2.5.2 FreeDisposalHull(FDH) 33 2.6 Recentdevelopmentsinnonparametricefficiencyanalysis 39 3. STATISTICALINFERENCEINNONPARAMETRIC FRONTIERESTIMATION 43 3.1 Statisticalfoundation 43 3.2 Introducingstochasticnoiseinthemodel 45 viii Contents 3.3 Asymptoticresults 47 3.3.1 Consistency 47 3.3.2 Samplingdistributions 49 3.4 Bootstraptechniquesandapplications 50 3.4.1 Bootstrapinfrontiermodels 52 3.4.2 Correctingthebias 54 3.4.3 Bootstrapconfidenceintervals 55 3.4.4 Isthebootstrapconsistent? 56 3.4.5 Applicationsofthebootstrap 63 3.4.6 BootstrappingFDHestimators 64 4. NONPARAMETRICROBUSTESTIMATORS: PARTIALFRONTIERS 65 4.1 Are-formulationbasedontheprobabilityofbeingdominated 66 4.2 Order-mfrontiersandefficiencyscores 68 4.3 Order-αquantile-typefrontiers 72 4.4 Propertiesofpartialfrontierestimators 77 4.4.1 Statisticalproperties 77 4.4.2 Robustestimatorsofthefullfrontier 77 4.4.3 Advantagesofusingpartialfrontiers 78 4.4.4 Detectionofoutliers 79 4.5 Summaryoftheresultsfortheoutputorientedcase 81 4.6 Parametricapproximationsofrobustnonparametricfrontiers 85 4.6.1 Twostagemethods 87 4.6.2 Thebootstrapalgorithms 89 4.7 Multivariateparametricapproximations 90 4.7.1 GeneralizedCobb-Douglasparametricmodel 91 4.7.2 Translogparametricmodel 93 5. CONDITIONALMEASURESOFEFFICIENCY 95 5.1 Explainingefficiencyintheliterature 96 5.2 Introducingexternal-environmentalvariables 100 5.2.1 Conditionalfullfrontiermeasures 100 5.2.2 Conditionalorder-mmeasures 101 5.2.3 Conditionalorder-αmeasures 103 5.2.4 Summaryfortheoutputorientedcase 105 5.3 Bandwidthselection 108 5.3.1 Univariatecase 109 5.3.2 Multivariatecase 110 Contents ix 5.4 Aneconometricmethodology 113 5.4.1 GlobaleffectofZ ontheproductionprocess 113 5.4.2 Adecompositionofconditionalefficiency 119 5.5 Simulatedillustrations 121 5.5.1 UnivariateZ 122 5.5.2 MultivariateZ 124 PartII Applications 6. ECONOMIES OF SCALE, SCOPE AND EXPERIENCE IN THEITALIANMOTOR-VEHICLESECTOR 135 6.1 Introduction 135 6.2 Datadescription 139 6.2.1 Definitionofoutputsandinputs 142 6.2.2 Anexploratoryinvestigation 145 6.2.3 Aggregationofinputsandoutputs 148 6.3 Testingreturnstoscaleandbootstrappingefficiencyscores 151 6.4 Economiesofscale 157 6.5 Economiesofscope 160 6.6 Economiesofexperience 163 6.7 Conclusions 164 7. AGE, SCALE AND CONCENTRATION EFFECTS IN A PUBLICRESEARCHSYSTEM 167 7.1 Introduction 167 7.2 Datadescription 176 7.3 Scaleandconcentrationeffects 178 7.4 AgeeffectsonCNRscientificproductivity 181 7.5 Robustparametricapproximationofmultioutput distancefunction 186 7.6 Conclusions 191 8. EXPLORINGTHEEFFECTSOFMANAGERTENURE,FUND AGEANDTHEIRINTERACTION 193 8.1 Introduction 193 8.2 Datadescription 196 8.3 Impactofmutualfundmanagertenureonperformance 199 8.4 Interactionbetweenmanagertenureandfundage 208 x Contents 8.5 Conclusions 216 9. CONCLUSIONS 217 References 221 TopicIndex 243 AuthorIndex 245 List of Figures 2.1 Anoverviewoftheliteratureonefficientfrontierestimation. 27 2.2 InputandOutputslacks. 33 2.3 FDHandDEAestimationofC(y)and∂C(y). 36 2.4 FDHandDEAestimationofP(x)and∂P(x). 36 2.5 Influenceofoutliers. 38 4.1 Inputorder-mfrontierinthebivariatecase. 69 4.2 Inputorder-αfrontierinthebivariatecase. 73 input 4.3 An illustration of α measure of efficiency in the bivariatecase. 76 4.4 Illustrationoffullandpartialfrontiersintheinputorientation. 76 4.5 Illustrationoffullandpartialfrontiersintheoutputorientation. 85 5.1 TheBoilercase. Z favorable. 116 5.2 TheFridgecase. Z unfavorable. 118 5.3 TheFridgecasewithoutliers. Fullfrontiercase 119 5.4 TheFridgecasewithoutliers. Partialfrontierscase 119 5.5 Simulated example with univariate Z. Likelihood CV criterion. 123 5.6 SimulatedexamplewithunivariateZ. Plotsofthepercentages.123 5.7 Simulated example with univariate Z. Smoothed non- parametricplots. 125 5.8 Simulated example with multivariate Z. Likelihood crossvalidationplot. 126 5.9 DensityofZ anditsContourplot. 127 5.10 Simulated example with multivariate Z. Plots of the percentageofpointsoutsidepartialfrontiers. 128

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