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ON WELL-POSEDNESS OF THE MULTIOBJECTIVE GENERALIZED GAME
作者姓名:Lin Zhi Yu JianDept. of Math.  Zhejiang Univ.  Hangzhou  China.
作者单位:Lin Zhi Yu JianDept. of Math.,Zhejiang Univ.,Hangzhou 310027,China.
基金项目:Supported by Natural Science Foundation of Guizhou Province
摘    要:§1 IntroductionHadamard type well-posedness and Tikhonov type well-posedness are two main typesof concepts of well-posedness. At the beginning of last century,Hadamard firstintroduced the concept of well-posedness in study of optimal problem. Hadamard typewell-posedness of a problem means the continuous dependence of the solution on the dataof such problem. Later,Tikhonov introduced another concept of well-posedness.Tikhonov type well-posedness deals with the behavior ofa prescribed class …


ON WELL-POSEDNESS OF THE MULTIOBJECTIVE GENERALIZED GAME
Lin Zhi Yu JianDept. of Math.,Zhejiang Univ.,Hangzhou ,China..ON WELL-POSEDNESS OF THE MULTIOBJECTIVE GENERALIZED GAME[J].Applied Mathematics A Journal of Chinese Universities,2004(3).
Authors:Lin Zhi Yu JianDept of Math  Zhejiang Univ  Hangzhou  China
Institution:Lin Zhi Yu JianDept. of Math.,Zhejiang Univ.,Hangzhou 310027,China.
Abstract:By extending the concept of asymptotic weakly Pareto Nash equilibrium point to vector valued case, Tikhonov well posedness and Hadamard well posedness results of the multiobjective generalized games are established in this paper.
Keywords:C    quasiconcave  like  Hadamard well  posedness  Tikhonov well  posedness  asymptotic weakly Pareto  Nash equilibrium point  best  reply correspondence  
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