Evolutionary Dynamics of Variable Games in Structured Populations
Bin Pi, Minyu Feng, Liang-Jian Deng, Xiaojie Chen, Attila Szolnoki

TL;DR
This paper introduces a variable game framework in structured populations, deriving conditions for cooperation, identifying optimal game distributions, and validating findings through simulations to better understand cooperative evolution.
Contribution
It develops a theoretical framework for dynamic game interactions in structured populations and determines optimal conditions for fostering cooperation.
Findings
Derived conditions under which cooperation is favored by natural selection.
Identified optimal game distributions that promote cooperation.
Validated theoretical predictions with numerical simulations.
Abstract
The game interactions among individuals in nature are often uncertain and dynamically evolving, significantly influencing the persistence of cooperation. However, it remains a formidable challenge to effectively characterize these dynamic properties in structured populations, derive theoretical conditions for cooperation, and identify the optimal game distribution for promoting cooperation. To address these issues, we propose the variable game framework in a structured population, where the game interactions between different individuals change over time. By means of the Markov chain and the pair approximation method, we derive theoretical conditions under which cooperation is favored by natural selection and when it is favored over defection under weak selection. Furthermore, we respectively formulate and solve two optimization problems to determine the optimal game distribution that…
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Taxonomy
TopicsEvolutionary Game Theory and Cooperation · Insect and Arachnid Ecology and Behavior · Game Theory and Applications
