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《Acta Analysis Functionalis Applicata》 2008-01
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Symmetric Vector Quasi-Equilibrium Problems and Saddle Points

FU Jun-yiDepartment of Mathematics, Nanchang University, Nanchang 330031, China  
A new type of symmetric vector quasi-equilibrium problem is presented, and its existence theorems are proved. From the results, saddle point theorems for vector-valued mappings can be deduced. The note is the continuation of author′s related work.
【Fund】: This work was supported by the Natural Science Foundation of Jiangxi Province(0211035) China
【CateGory Index】: O177.3
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【Co-citations】
Chinese Journal Full-text Database 10 Hits
1 SHENG Bao-huai,LIU San-yang ( Dept.Appl.Math.,Xidian Univ.,Xi'an71 0 0 71 ,Shaanxi,China);Multiobjective set-valued optimization theory and its development[J];JOURNAL OF BAOJI COLLEGE OF ARTS AND SCIENCE(NATURAL SCIENCE EDITION);2000-01
2 SHENG Bao-huai 1,LIU San-yang 2 (1.Inst.Math.,Ningbo Univ.,Ningbo 315211,Zhejiang,China; 2.Dept.Math.,Xidian Univ.,Xi'an 710071,Shaanxi,China);The loose saddle point optimality conditions of set-valued functions with super efficiency[J];Journal of Baoji College of Arts and Science(Natural Science Edition);2002-01
3 HU Jin-hai1,ZHANG Qian2(1.College of Mathematics and Physics,Chongqing University,Chongqing 400044, China;2.Dazhu High School of Sichuan,Dazhu 635100,China);MINIMAX INEQUALITIES FOR TWO SET-VALUED MAPPINGS[J];Journal of Beijing Technology and Business University(Natural Science Edition);2009-06
4 ZHANG Zheng,ZHENG Bo-chuan(School of Mathematics & Information,CWNU,Nanchong 637002,China);Upper semicontinuity of solutions to parametric Minty vector variational-like inequalities[J];Journal of Chengdu University of Information Technology;2008-01
5 LI AI-QIN AND FAN LI-YA (School of Mathematics Sciences,Liaocheng University,Liaocheng,Shandong,252059);Upper and Lower Semicontinuity of Solution Sets for Parametric Generalized Vector Quasi-equilibrium Problems[J];数学研究通讯(英文版);2011-01
6 LUO XIAN-QIANG~(1,2) (1.Science College,Shanghai University,Shanghai,200444) (2.Mathematical College,Wuyi University,Jiangmen,Guangdong,529020);A Fixed Point Theorem and Some Generalized Ky Fan's Minimax Inequalities[J];数学研究通讯(英文版);2011-03
7 LUO Xian-Qiang(1.Department of Mathematics,Shanghai University,Shanghai 200444,China; 2.Department of Mathematics,Wuyi University,Jangmen,529020,China);Generalized Quasiconcave Mapping and Vector-Valued Minimax Inequalities[J];College Mathematics;2011-06
8 Luo Hezhi 1,2 Wu Huixian3 Zhu Yihua41 Dept.of Appl.Math.,Zhejiang Univ.of Technology,Zhejiang 310032,China.2 Dept.of Math.,Shanghai Univ.,Shanghai 200444,China.3 College of Science,Hangzhou Dianzi Univ.,Zhejiang 310018,China.4 College of Business Administration, Zhejiang Univ. of Technology, Zhejiang 310032, China.;NEW METHODS FOR CHARACTERIZING D-η-PROPERLY PREQUASI-INVEX FUNCTIONS[J];高校应用数学学报B辑(英文版);2006-01
9 LUO Xian-qiang1,FU Jun-yi2 (1. Dept. of Math. and Phys., Wuyi Univ., Jiangmen 529020, China; 2. Dept. of Math., Nanchang Univ., Nanchang 330047, China);Minimax Theorems for Vector-Valued Mappings[J];Journal of Wuyi University(Natural Science Edition);2004-04
10 LUO Xian-qiang(Dep.of Math.and Phys.,Wuyi Univ.,Jiangmen 529020,China);Minimax Theorems for Vector-Valued Mappings On G-convex Space[J];Journal of Wuyi University(Natural Science Edition);2005-03
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