Mathematical Foundations of the Golden Rule. II. Dynamic Case

V. I. Zhukovskiy; L. V. Smirnova; A. S. Gorbatov

doi:10.1134/S0005117918100156

Mathematical Foundations of the Golden Rule. II. Dynamic Case

作者: Zhukovskiy V.I.¹, Smirnova L.V.², Gorbatov A.S.¹
隶属关系:
1. Moscow State University
2. Razumovsky State University of Technologies and Management (the First Cossack University)
期: 卷 79, 编号 10 (2018)
页面: 1929-1952
栏目: Mathematical Game Theory and Applications
URL: https://journals.rcsi.science/0005-1179/article/view/151060
DOI: https://doi.org/10.1134/S0005117918100156
ID: 151060

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详细

This paper extends the earlier research of the Golden Rule in the static case [2] to the dynamic one. The main idea is to use the Germeier convolution of the payoff functions of players within the framework of antagonistic positional differential games in quasi motions and guiding control.