Results 171 to 180 of about 15,154 (214)
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Social welfare and the gini coefficient revisited

Mathematical Social Sciences, 1985
The question of conflict between the rankings of income distributions with the same mean by the Gini coefficient and by individualistic social welfare functions is re-examined. The negative result of \textit{D. Newbery} [J. Econ. Theory 2, 264-266 (1970)] is extended.
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The Gini Index as a Coefficient of Variation

The coefficient of variation, which measures the variability of a distribution from its mean, is not uniquely defined in the multidimensional case, and so is the multidimensional Gini index, which measures the inequality of a distribution in terms of the mean differences among its observations.
Auricchio, Gennaro   +2 more
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A spatial decomposition of the Gini coefficient

Letters in Spatial and Resource Sciences, 2012
The paper introduces a spatial decomposition of the Gini coefficient that supports the detection of spatial autocorrelation conjointly with an indicator of overall inequality. An additive pairwise decomposition based on a spatial weights matrix partitions inequality between observations that are geographically neighbors and those that are not.
Sergio J. Rey, Richard J. Smith
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Personal Gini coefficients

2021
The Gini coefficient is based on the sum of pairwise income differences, which can be decomposed into separate sums for individuals. Differences vis-à-vis poorer people represent an individual's advantage, while those with respect to richer people constitute deprivation. Weighting deprivation and advantage differently produces a family of personal Gini
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Bootstrapping the Gini Coefficient of Inequality

Ecology, 1987
Dixon, P.   +3 more
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A Quintile Rule for the Gini Coefficient

Mathematics Magazine, 2007
(2007). A Quintile Rule for the Gini Coefficient. Mathematics Magazine: Vol. 80, No. 2, pp. 133-135.
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Gini Coefficient and Kandel's Reduction

Economic Journal of Nepal, 1995
Not available.
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A full generalization of the Gini index for bearing condition monitoring

Mechanical Systems and Signal Processing, 2023
Bingyan Chen   +2 more
exaly  

Principal component analysis: A generalized Gini approach

European Journal of Operational Research, 2021
Arthur Charpentier, Stéphane Mussard
exaly  

A Formula for the Gini Coefficient

The Review of Economics and Statistics, 1979
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