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Dynamical analysis of fractional-order differentiated Cournot triopoly game

机译:分数级分化的Cournot三角游戏动态分析

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The objective of the article is to study the dynamics of the proposed fractional-order Cournot triopoly game. Sufficient conditions for the existence and uniqueness of the triopoly game solution are obtained. Stability analysis of equilibrium points of the fractional-order game is also discussed. The conditions for the presence of Nash equilibrium point along with its global stability analysis are studied. The interesting dynamical behaviors of the arbitrary-order Cournot triopoly game are discussed. Moreover, the effects of seasonal periodic forcing on the game's behaviors are examined. The 0-1 test is used to distinguish between regular and irregular dynamics of system behaviors. Numerical analysis is used to verify the theoretical results that are obtained, and revealed that the nonautonomous fractional-order model induces more complicated dynamics in the Cournot triopoly game behavior and the seasonally forced game exhibits more complex dynamics than the unforced one.
机译:本文的目的是研究建议的分数秩序的Triopoly游戏的动态。 获得了三聚博弈解决方案的存在和唯一性的充分条件。 还讨论了分数级游戏的均衡点的稳定性分析。 研究了NASH均衡点存在的条件以及其全局稳定性分析。 讨论了任意秩序的Cournot三角游戏的有趣动态行为。 此外,检查了季节性定期强制对游戏行为的影响。 0-1测试用于区分系统行为的常规和不规则动态。 数值分析用于验证所获得的理论结果,并揭示了非自治分数阶模型在法庭三聚博弈行为中诱导更复杂的动态,并且季节性强制游戏表现出比未加入的动态更复杂的动态。

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