帕累托最优值的可达性

IF 1 4区 经济学 Q3 ECONOMICS Journal of Mathematical Economics Pub Date : 2024-09-21 DOI:10.1016/j.jmateco.2024.103059
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引用次数: 0

摘要

在不同的经济背景下,非单调过程和规划程序被定义为在有或没有价格调整的情况下实现有效分配的动态过程,其满足的特性是,在整个过程中,每个代理人的效用都是不递减的,并且可以进行交易,从而与以达到竞争均衡为目标、只在均衡时才进行交易的单调过程的研究有了明显的区别。在本文中,我们提供了充分条件,保证单调高效的动态过程可以达到每个代理人都偏好或漠视的帕累托最优状态。本文所考虑的框架非常宽泛,足以涵盖交换经济中的非通货易货过程、公共物品经济中的 MDP 程序的中立性以及其他类型的规划程序对帕累托最优的可达性。
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Accessibility of Pareto optima
Non-tâtonnement processes and planning procedures have been defined in different economic contexts, as dynamic processes to reach efficient allocations, with or without price adjustment, satisfying the property that, along the process, the utility of every agent is non-decreasing and transactions can occur, thus making a clear distinction with the study of tâtonnement processes whose goal is to reach competitive equilibria with transactions occurring only at equilibrium.
In this paper, we provide sufficient conditions guaranteeing that every Pareto optimum which is preferred or indifferent to some given initial situation by every agent is accessible by a monotone efficient dynamic process. The framework considered is general enough to encompass the accessibility of Pareto optima by a non-tâtonnement barter process in an exchange economy, the neutrality of the MDP procedure in an economy with public goods, and other types of planning procedures.
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来源期刊
Journal of Mathematical Economics
Journal of Mathematical Economics 管理科学-数学跨学科应用
CiteScore
1.70
自引率
7.70%
发文量
73
审稿时长
12.5 weeks
期刊介绍: The primary objective of the Journal is to provide a forum for work in economic theory which expresses economic ideas using formal mathematical reasoning. For work to add to this primary objective, it is not sufficient that the mathematical reasoning be new and correct. The work must have real economic content. The economic ideas must be interesting and important. These ideas may pertain to any field of economics or any school of economic thought.
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