Quantitative approaches to multidimensional poverty measurement / edited by Nanak Kakwani and Jacques Silber.

Incluye bibliografía.

Foreword; N.Lustig - Preface; N.Kakwani - Introduction: Quantitative Approaches to Multidimensional Poverty Measurement; N.Kakwani & J.Silber - The Information Theory Approach; E.Maasoumi & M.A.Lugo - The Fuzzy Approach to Multidimensional Poverty; G.Betti, B.Cheli, A.Lemmi & V.Verma - The Rasch Model and Multidimensional Poverty Measurement; A.Fusco & P.Dickes - Multidimensional Poverty: Factor and Cluster Analysis; G.F.Luzzi, Y.Fluckiger & S.Weber - Multidimensional Poverty and Multiple Correspondence Analysis; L-M.Asselin & V.T.Anh - Permanent Income, Poverty Measurement and the MIMIC Model; R.H.Abul Naga & E.Bolzani - Multidimensional Measures of Poverty and Well-Being based on Latent Variable Models; J.Krishnakumar - The Subjective Approach to Multidimensional Poverty Measurement; B.van Praag & A.Ferrer-i-Carbonell - The Econometric Approach to Efficiency Analysis; X.Ramos - Efficiency Analysis and the Lower Convex Hull; G.Anderson, I.Crawford & A.Leicester - The Axiomatic Approach to Multidimensional Poverty Measurement; S.R.Chakravarty & J.Silber - Determining the Parameters of Axiomatically Derived Multidimensional Poverty Indices; C.E.Velez, M.Robles & J.Nunez - The Order of Acquisition of Durable Goods and the Measurement of Multidimensional Poverty; J.Deutsch & J.Silber - Using an Ordinal Approach to Multidimensional Poverty Analysis; J-Y.Duclos, D.Sahn & S.D.Younger.