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On the nonemptiness and compactness of the solution sets for vector variational inequalities

机译:向量变分不等式解集的非空性和紧性

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摘要

In this article, we investigate conditions for nonemptiness and compactness of the sets of solutions of pseudomonotone vector variational inequalities by using the concept of asymptotical cones. We show that a pseudomonotone vector variational inequality has a nonempty and compact solution set provided that it is strictly feasible. We also obtain some necessary conditions for the set of solutions of a pseudomonotone vector variational inequality to be nonempty and compact.
机译:在本文中,我们使用渐近锥的概念来研究伪单调向量变分不等式解集的非空性和紧性的条件。我们证明伪单调向量变分不等式具有严格的可行解,它具有一个非空且紧的解集。我们还为伪单调矢量变分不等式的解集是非空且紧凑的,提供了一些必要条件。

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