Abstract

In this paper, the game-theoretic model with production and knowledge externalities on a network with two time periods formulated by Matveenko and Korolev is further developed. This model is an extension of the Romer two-period model. The simplest complete network with heterogeneous agents—the dyad with agents differing by their productivity—is considered. Dynamics in the dyad are studied. All possible game equilibria in the dyad and the conditions of their existence are found. Conditions for the dynamic stability of equilibria are established.

中文翻译：

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具有非均质剂的双体中的博弈平衡和跃迁动力学

摘要

本文进一步发展了由Matveenko和Korolev制定的具有两个时间段的网络上具有生产和知识外部性的博弈模型。此模型是Romer两期间模型的扩展。考虑了具有异构代理的最简单的完整网络-代理的生产率不同的二元组。研究了二元组中的动力学。发现二分位数中所有可能的博弈均衡及其存在的条件。建立了平衡的动态稳定性条件。