无总风险互补对策中的马尔可夫分配均衡动力学

Lukasz Balbus, Paweł Dziewulski, K. Reffett, L. Wozny
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引用次数: 2

摘要

本文提出了一种研究一类具有私人类型和战略互补的连续体的随机博弈均衡动力学的新方法。我们引入了一个合适的均衡概念,称为马尔可夫平稳纳什分布均衡(MSNDE),证明了它的存在性,并确定了均衡路径的比较静力和它们收敛的稳态不变分布。最后,我们提供了许多应用我们的结果,包括:动态模型的增长与地位的关注,社会距离,和家长式遗赠与内生消费偏好。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Markov Distributional Equilibrium Dynamics in Games with Complementarities and No Aggregate Risk
We present a new approach to studying equilibrium dynamics in a class of stochastic games with a continuum of players with private types and strategic complementarities. We introduce a suitable equilibrium concept, called Markov Stationary Nash Distributional Equilibrium (MSNDE), prove its existence, and determine comparative statics of equilibrium paths and the steady‐state invariant distributions to which they converge. Finally, we provide numerous applications of our results including: dynamic models of growth with status concerns, social distance, and paternalistic bequests with endogenous preferences for consumption.
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