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An Existence Theorem of Solutions for the System of Generalized Vector Quasi-Variational-Like Inequalities
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作者 Shamshad Husain Sanjeev Gupta Vishnu Narayan Mishra 《American Journal of Operations Research》 2013年第3期329-336,共8页
In this paper, we introduce and study the system of generalized vector quasi-variational-like inequalities in Hausdorff topological vector spaces, which include the system of vector quasi-variational-like inequalities... In this paper, we introduce and study the system of generalized vector quasi-variational-like inequalities in Hausdorff topological vector spaces, which include the system of vector quasi-variational-like inequalities, the system of vector variational-like inequalities, the system of vector quasi-variational inequalities, and several other systems as special cases. Moreover, a number of C-diagonal quasiconvexity properties are proposed for set-valued maps, which are natural generalizations of the g-diagonal quasiconvexity for real functions. Together with an application of continuous selection and fixed-point theorems, these conditions enable us to prove unified existence results of solutions for the system of generalized vector quasi-variational-like inequalities. The results of this paper can be seen as extensions and generalizations of several known results in the literature. 展开更多
关键词 The System of Generalized VEcTOR Quasi-Variational-Like INEQUALITIES Fixed Point Theorem Open Lower Section Upper SEMIcONTINUOUS c-diagonal quasiconvexity
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弱广义向量拟均衡问题解的存在性
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作者 卞继承 裴萍 +1 位作者 范志强 樊小琳 《北华大学学报(自然科学版)》 CAS 2014年第3期291-295,共5页
研究拓扑向量空间上两类弱向量拟均衡问题,在集值映射为非单调或伪单调的条件下,利用最大元定理,证明了这两类向量均衡问题解的存在性.
关键词 向量拟均衡问题 c-对角拟凸 最大元定理 上半连续 转移开值
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拟向量平衡问题解的存在性
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作者 李双臻 《哈尔滨师范大学自然科学学报》 CAS 2011年第6期8-10,14,共4页
集值映射下的广义拟向量平衡问题.并且通过集值映射的C-对角拟凸性质,利用不动点定理,证明了广义拟向量平衡问题解的存在性定理.
关键词 拟向量平衡问题 下截面 c-对角拟凸 不动点
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弱广义向量拟似变分不等式解的存在性
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作者 范志强 齐小刚 裴萍 《数学的实践与认识》 CSCD 北大核心 2011年第2期179-184,共6页
研究拓扑向量空间上弱广义向量拟似变分不等式解的存在性问题.与Khaliq和Rashid等在单调或伪单调假设条件下,利用KKM定理证明解的存在性不同,在集值映射是非空凸值映射并且有开下截口的条件下,利用Fan-Browder不动点原理证明解的存在性.
关键词 向量拟似变分不等式 解的存在性 上半连续 不动点原理 c-对角拟凸
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