Zero-sum games involving teams against teams: Existence of equilibria, and comparison and regularity in information
Ian Hogeboom-Burr,Serdar Yüksel +1 more
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TLDR
In this paper , an existence result for saddle-point equilibria in zero-sum games involving teams against teams when common randomness is assumed to be available in each team with an analysis on conditions for compactness of strategic team measures is presented.About:
This article is published in Systems & Control Letters.The article was published on 2022-06-24 and is currently open access. It has received 4 citations till now. The article focuses on the topics: Computer science & Zero (linguistics).read more
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Journal ArticleDOI
Zero-Sum Games between Mean-Field Teams: A Common Information and Reachability based Analysis
TL;DR: In this paper , a zero-sum mean-field team game framework is proposed, where the team-level interactions are captured as a zero sum game while the dynamics within each team is formulated as a mean field team problem.
Nash Equilibria for Exchangeable Team against Team Games, their Mean Field Limit, and Role of Common Randomness
TL;DR: In this paper , the authors study stochastic mean-aligned games with large number of teams and in-in-the-time number of decision makers, and establish the existence of a Nash equilibrium that is exchangeable among decision makers within each team and also independently randomized.
Proceedings ArticleDOI
Nash Equilibria for Exchangeable Team against Team Games and their Mean Field Limit
TL;DR: In this article , the authors study stochastic mean-field games among finite number of teams with large finite as well as infinite numbers of decision makers and establish the existence of a Nash equilibrium and show that a NE exhibits exchangeability in the finite DM regime and symmetry in the infinite one.
Proceedings ArticleDOI
Nash Equilibria for Exchangeable Team against Team Games and their Mean Field Limit
TL;DR: In this article , the authors study stochastic mean-field games among finite number of teams with large finite as well as infinite numbers of decision makers and establish the existence of a Nash equilibrium and show that a NE exhibits exchangeability in the finite DM regime and symmetry in the infinite one.
References
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TL;DR: Come with us to read a new book that is coming recently, this is a new coming book that many people really want to read will you be one of them?
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