Extended Gini Index

R. S. Dubey; Giorgio LAGUZZI

Extended Gini Index

R. S. Dubey
, Giorgio LAGUZZI

Dipartimento di Scienze e Innovazione Tecnologica

Risultato della ricerca: Contributo su rivista › Articolo in rivista › peer review

Abstract

We propose an extended version of Gini index defined on the set of infinite utility streams, $X=Y^{mathbb{N}}$ where $Ysubsetmathbb{R}$. For $Y$ containing at most finitely many elements, the index satisfies the generalized Pigou-Dalton transfer principles in addition to the anonymity axiom.

Lingua originale	Inglese
pagine (da-a)	654-661
Numero di pagine	8
Rivista	Economics Bulletin
Volume	41
Numero di pubblicazione	2
Stato di pubblicazione	Pubblicato - 2021

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https://hdl.handle.net/11579/153200

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title = "Extended Gini Index",

abstract = "We propose an extended version of Gini index defined on the set of infinite utility streams, \$X=Y\textasciicircum{}\{mathbb\{N\}\}\$ where \$Ysubsetmathbb\{R\}\$. For \$Y\$ containing at most finitely many elements, the index satisfies the generalized Pigou-Dalton transfer principles in addition to the anonymity axiom.",

author = "Dubey, \{R. S.\} and Giorgio LAGUZZI",

year = "2021",

language = "English",

volume = "41",

pages = "654--661",

journal = "Economics Bulletin",

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T1 - Extended Gini Index

AU - Dubey, R. S.

AU - LAGUZZI, Giorgio

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AB - We propose an extended version of Gini index defined on the set of infinite utility streams, $X=Y^{mathbb{N}}$ where $Ysubsetmathbb{R}$. For $Y$ containing at most finitely many elements, the index satisfies the generalized Pigou-Dalton transfer principles in addition to the anonymity axiom.

UR - https://iris.uniupo.it/handle/11579/153200

M3 - Article

SN - 1545-2921

VL - 41

SP - 654

EP - 661

JO - Economics Bulletin

JF - Economics Bulletin

IS - 2

ER -

Extended Gini Index

Abstract

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