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首页> 外文期刊>Journal of Computational and Applied Mathematics >A new class of generalized multiobjective games in bounded rationality with fuzzy mappings: Structural (lambda, epsilon)-stability and (lambda, epsilon)-robustness to epsilon-equilibria
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A new class of generalized multiobjective games in bounded rationality with fuzzy mappings: Structural (lambda, epsilon)-stability and (lambda, epsilon)-robustness to epsilon-equilibria

机译:具有模糊映射的有界合理性的新一类广义性多目标游戏:结构(Lambda,Epsilon) - 稳定性和(Lambda,epsilon) - epsilon-equilibria

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摘要

In this paper, we introduce a new class of generalized multiobjective games with fuzzy mappings and study the solution existence for this class of games. The model of bounded rationality proposed by Anderlini and Canning (2001) and Miyazaki and Azuma (2013) is applied to a new class of generalized multiobjective games with fuzzy mappings in infinite-dimensional spaces. We introduce a related abstract rationality function for this model using the nonlinear scalarization method and we show that the structural stability (i.e., (lambda, epsilon)-stability) of this model implies its robustness (i.e., (lambda, epsilon)-robustness) to epsilon-equilibria. (C) 2020 Elsevier B.V. All rights reserved.
机译:在本文中,我们介绍了一种具有模糊映射的新一类广义多目标游戏,研究了这类游戏的解决方案。 Anderlini和Canning(2001)和Miyazaki和Azuma(2013)提出的有界合理性的模型应用于一类新的一类广义多目标游戏,无限尺寸空间中的模糊映射。 我们使用非线性标准化方法介绍该模型的相关抽象合理功能,并且我们表明该模型的结构稳定性(即(Lambda,epsilon) - 稳健性(即(Lambda,epsilon) - 起步性) 到epsilon平衡。 (c)2020 Elsevier B.v.保留所有权利。

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