The Normative Approach to the Measurement of Multidimensional Inequality
By John A. Weymark. 2004
145 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Plant Science, Sociology and Political Science
View Paper: https://www.semanticscholar.org/paper/06d202552973f25af5e2c07e07762d7e16433760
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Citations in the corpus
- Inequality, Interactions, and Human Development (2009, background): “8 To see the relation between these two definitions in the single-dimensional and the multidimensional context, see Weymark (2006) .”
- Multidimensional poverty and inequality (2014, unknown): “More generally, a PD-transfer may be described by Y TX where T is the n n matrix ,(1 ) h k T I Π with I being the n n identity matrix and ,h kΠ the n n permutation matrix interchanging h and k (e.g. Weymark, 2006, p. 307).”
- The Evolution of World Inequality in Well-Being (2009, unknown): “Both extensions of the unidimensional Pigou-Dalton transfer principle can (inter alia) be implemented within the normative approach to multidimensional inequality measurement (For a recent survey of this approach see Weymark, 2006).”
- Setting weights in multidimensional indices of well-being (2008, background): “5See Weymark (2006) or Maasoumi (1999) for an overview of the literature on multidimensional inequality and Bourguignon and Chakravarty (2003) for a survey of the multidimensional poverty or deprivation literature.”
- Constructing indices of multivariate polarization (2009, unknown): “For a multivariate inequality measure I, the correlation increasing majorization (see Weymark (2006) ) establishes that if Y is obtained from X by a CIT, then, if the attributes are considered as substitutes, I(Y) I(X), while, if the attributes are considered as complements, I(Y) I(X).”
- Copula-based Measurement of Dependence Between Dimensions of Well-being (2014, background): “4 Maasoumi (1999) and Weymark (2006) provide excellent overviews of the literature on multidimensional inequality measurement.”