In this paper we discuss a kind of generalized vector quasi - equilibrium problems and obtain some existence theorems.
本文主要讨论一类广义向量拟均衡问题，得到一些存在性定理。
Using an O-KKM type theorem, some existence theorems of solutions for abstract generalized vector equilibrium problems in the framework of topological ordered spaces is proved.
在拓扑序空间的框架下，利用一个序KKM型定理证明了一些广义向量值均衡问题解的存在性定理。
In addition, under the generalized convexity and generalized monotonicity, solution existence for implicit vector equilibrium problems is investigated.
并在广义凸性和广义单调性的条件下，给出了隐向量均衡问题的解的存在性。
Especially, the generalized initial value problems are investigated and the cases are given in order to comparison with those under the non-hydrostatic equilibrium.
特别地，研究了它的广义初值问题并给出实例，以与非静力平衡的情况进行比较。
In this thesis, we focus on existence and stability for the system of generalized vector quasi-equilibrium problems. This thesis consists of seven chapters.
本文主要研究广义向量拟均衡问题系统及其子系统的存在性、稳定性问题，全文共分七章。
Some new systems of generalized vector quasi-equilibrium problems involving condensing mappings were introduced and studied in locally FC-uniform Spaces.
在局部FC -一致空间内，引入和研究了某些新的涉及凝聚集值映象的广义矢量拟平衡问题组。
In this thesis, the definitions of Levitin-Polyak well-posedness are extended to vector equilibrium problems and two classes of generalized vector quasi-equilibrium problems.
介绍了对称广义拟向量平衡问题，并且通过非线性纯量函数，利用不动点定理，证明了对称广义拟向量平衡问题解的存在性定理。
In this thesis, the definitions of Levitin-Polyak well-posedness are extended to vector equilibrium problems and two classes of generalized vector quasi-equilibrium problems.
介绍了对称广义拟向量平衡问题，并且通过非线性纯量函数，利用不动点定理，证明了对称广义拟向量平衡问题解的存在性定理。
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