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New functional forms of Lorenz curves by maximizing Tsallis entropy of income share function under the constraint on generalized Gini index

机译:通过在广义基尼指数的约束下最大限度地提高Tsallis综合函数的Tsallis熵的新功能形式

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摘要

The Lorenz curve is one of the most powerful tools in the analysis of the size distribution of income and wealth. In the past decades, many authors have proposed different functional forms for estimating Lorenz curves using a variety of approaches. In this paper, new functional forms are derived by maximizing Tsallis entropy of income share function subject to a given generalized Gini index. The obtained Lorenz curves are fitted to the income data sets of three Asian countries in 1988 and their relative performances with respect to some well-known parametric models of Lorenz curves are compared using two types of goodness of fit measures. (C) 2018 Published by Elsevier B.V.
机译:Lorenz曲线是分析收入和财富大小分配的最强大的工具之一。 在过去的几十年中,许多作者提出了使用各种方法估算Lorenz曲线的不同功能形式。 在本文中,通过最大化收入份额的Tsallis熵权,通过给定的广义基尼指数来实现新的功能形式。 获得的Lorenz曲线于1988年安装了三个亚洲国家的收入数据集,并使用两种类型的拟合措施进行比较了与洛伦兹曲线的某些公知的参数模型相对表演。 (c)2018由elestvier b.v出版。

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