Generalized vector quasi-equilibrium problems with set-valued mappings

被引：0
作者：
Jian Wen Peng
Dao Li Zhu
机构：
[1] Fudan University,Department of Management Science, School of Management
[2] Chongqing Normal University,College of Mathematics and Computer Science
来源：
Journal of Inequalities and Applications | / 2006卷
关键词：
Mathematical Model; Existence Result; Generalize Vector; Vector Quasiequilibrium Problem; Generalize Vector Quasiequilibrium Problem;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
A new mathematical model of generalized vector quasiequilibrium problem with set-valued mappings is introduced, and several existence results of a solution for the generalized vector quasiequilibrium problem with and without[inline-graphic not available: see fulltext]-condensing mapping are shown. The results in this paper extend and unify those results in the literature.
引用
收藏
相关论文
共 43 条
[1]  
Ansari QH(2003)Generalized vector quasi-equilibrium problems with applications Journal of Mathematical Analysis and Applications 277 246-256
[2]  
Flores-Bazán F(1999)An existence result for the generalized vector equilibrium problem Applied Mathematics Letters 12 53-56
[3]  
Ansari QH(1982)The generalized quasivariational inequality problem Mathematics of Operations Research 7 211-222
[4]  
Yao J-C(1996)On the generalized quasi-variational inequality problems Journal of Mathematical Analysis and Applications 203 686-711
[5]  
Chan D(2003)Remarks on generalized quasi-equilibrium problems Nonlinear Analysis 52 433-444
[6]  
Pang JS(2003)Existence of solutions to implicit vector variational inequalities Journal of Optimization Theory and Applications 116 251-264
[7]  
Chang S-S(1996)A note on Chan and Pang's existence theorem for generalized quasi-variational inequalities Applied Mathematics Letters 9 73-76
[8]  
Lee BS(1974)Fixed point theorems for multivalued noncompact acyclic mappings Pacific Journal of Mathematics 54 17-23
[9]  
Wu X(2002)Generalized vector equilibrium problems with set-valued mappings Mathematical Methods of Operations Research 56 259-268
[10]  
Cho YJ(1992)Existence of maximal element and equilibrium for a nonparacompact Proceedings of the American Mathematical Society 116 797-807
12345