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Variational convergence of bivariate functions: lopsided convergence

机译:二元函数的变分收敛:不对称收敛

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We explore convergence notions for bivariate functions that yield convergence and stability results for their maxinf (or minsup) points. This lays the foundations for the study of the stability of solutions to variational inequalities, the solutions of inclusions, of Nash equilibrium points of non-cooperative games and Walras economic equilibrium points, of fixed points, of solutions to inclusions, the primal and dual solutions of convex optimization problems and of zero-sum games. These applications will be dealt with in a couple of accompanying papers. Keywords Lopsided convergence - Maxinf-points - Ky Fan functions - Variational inequalities - Epi-convergence Mathematics Subject Classification (2000) 65K10 - 90C31 - 91A10 - 47J20 - 47J30 - 49J45 Dedicated to A. Auslender in recognition of his valuable contributions to Mathematical Programming: foundations and numerical procedures.
机译:我们探索了双变量函数的收敛概念,这些函数为它们的maxinf(或minsup)点产生收敛和稳定性结果。这为研究变分不等式解,包合物的解,非合作博弈的纳什均衡点和瓦尔拉斯经济均衡点,固定点,包合物的解,原始解和对偶解的稳定性奠定了基础凸优化问题和零和博弈。这些应用程序将在几篇随附的论文中进行处理。关键词偏侧收敛-Maxinf点-Ky Fan函数-变分不等式-Epi收敛数学学科分类(2000)65K10-90C31-91A10-47J20-47J30-49J45献给A.Auslender,以表彰他对数学编程的宝贵贡献:基础和数值程序。

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