论奢华的几何学

A. Mantovi
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引用次数: 0

摘要

一类先验偏好被用作奢侈品-必需品二分法的明确表示,该二分法承认平滑的科布-道格拉斯极限。该模型的分析可追溯性使我们能够明确地表示马歇尔需求和需求的收入弹性。利用尺度和替换效应的不可交换性,并通过相应向量场的李括号来测量,以定义与Shephard距离密切相关的尺度对称偏差度量。
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On the Geometry of Luxury
A class of transcendental preferences is employed as an explicit representation of the luxurynecessity dichotomy which admits a smooth Cobb- Douglas limit. The analytical tractability of the model enables us to represent explicitly Marshallian demand and income elasticity of demand. The noncommutativity of scale and substitution effects, and measured by Lie brackets of the corresponding vector fields, is employed in order to define a measure of deviation from scale symmetry which is profoundly connected with Shephard’s distance.
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