The implications of the Minimax theorem are tested using field data.
本文利用田野数据对最小最大定理进行验证。
A new minimax theorem and some theorems for variational inequalities with generalized monotone multivalued mapping in H-spaces are obtained.
得到H -空间中的一个新的极大极小定理和几个广义单调集值映象的变分不等式定理。
At last, we establish systems of coincidence theorem and system of minimax theorems in G-convex under weaker assumptions. Our results generalize the corresponding results in recent literature.
最后，在较弱的假设条件下，讨论了G -凸空间中的重合点组定理与极大极小组定理，从而推广了近期文献的相关结论。
In chapter two, we prove a nonempty intersection theorem in L-convex space by using a continuous selection theorem. As applications, some minimax inequalities are obtained.
在第二章中，我们运用一个连续选择定理证明了L -凸空间中的一个非空交定理。作为应用，我们得到了一些极大极小不等式。
A new minimax inequality theorem is established, which will be used to study the existence problem of solution for a new class of generalized bi-quasi-variational inequality.
建立了一个新的极大极小不等式，并利用它研究了仿紧集上一类新型广义双拟变分不等式解的存在性问题。
A section theorem, a minimax inequality and a generalized fixed point theorem where the underlying space is a product space of two topological vector Spaces, are given.
给出了两个拓扑向量空间的乘积空间上截口定理，极小极大不等式及一个推广的不动点定理。
As applications, a fixed point theorem, a maximal element theorem, a coincidence theorem, some minimax inequalities are proved in FC-space.
作为应用，一不动点定理，一极大元定理，一重合点定理和一些极小极大不等式被证明。
By using a known coincidence theorem, a minimax inequality is established in general topological space.
利用已知的重合点定理，在一般拓扑空间内得到一个极大极小不等式定理。
By using a known coincidence theorem, a minimax inequality is established in general topological space.
利用已知的重合点定理，在一般拓扑空间内得到一个极大极小不等式定理。
应用推荐