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首页> 外文期刊>Journal of inequalities and applications >Existence theorems of generalized quasi-variational-like inequalities for η - h -pseudo-monotone type I operators on non-compact sets
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Existence theorems of generalized quasi-variational-like inequalities for η - h -pseudo-monotone type I operators on non-compact sets

机译:非紧凑型η-hpseudo-monotone I型运算符对η-hpseudo-monotone I型运算符的存在性定理

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摘要

In this article, we prove the existence results of solutions for a new class of generalized quasi-variational-like inequalities (GQVLI) for η-h-pseudo-monotone type I operators defined on non-compact sets in locally convex Hausdorff topological vector spaces. In obtaining our results on GQVLI for η-h-pseudo-monotone type I operators, we use Chowdhury and Tan's generalized version of Ky Fan's minimax inequality as the main tool.
机译:在本文中,我们证明了在局部凸起Hausdorff拓扑矢量空间中非紧凑型集合上定义的η-h-pseudo-monotone I型运算符的新一类广义准分层类别运算符的解决方案的存在结果。在获取η-h-pseudo-monotone类型I运算符上的GQVLI上的结果时,我们使用Chowdhury和TAN的普遍版本的KY粉丝的Minimax不等式作为主要工具。

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