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Shares Allocation Methods for Generalized Game Problems with Joint Constraints

机译:具有联合约束的广义博弈问题的份额分配方法

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摘要

We consider an extension of a noncooperative game problem where players have joint binding constraints. We suggest a shares allocation approach, which replaces the initial problem with a sequence of Nash equilibrium problems together with an upper level set-valued variational inequality as master problem. This transformation maintains the monotonicity properties of the underlying mappings. We also show that the regularization yields a decomposable penalty method, which removes complex functions in constraints within the custom noncooperative game framework and provides the single-valued master problem with strengthened monotonicity of its cost mapping.
机译:我们考虑了玩家具有联合约束约束的非合作游戏问题的扩展。我们提出了一种股份分配方法,该方法用一系列Nash均衡问题以及一个较高级别的集值变分不等式作为主问题来代替初始问题。这种转换保持了基础映射的单调性。我们还表明,正则化产生了可分解的惩罚方法,该方法去除了定制非合作博弈框架内约束中的复杂函数,并为单值主问题提供了成本映射增强的单调性。

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