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On ε-Qptimality Conditions for Convex Semi-infinite Vector Optimization Problem

机译:关于凸起半无限载体优化问题的ε-Qptipality条件

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A convex semi-infinite vector optimization probelm (CSIVP), which consists of more than two convex objective functions and infinitely many convex constaint functions, is considered. We consider two kinds of ε-efficient solutions for (CSIVP), and to get optimality theorems for such solutions, we give a constraint qualification expressed with epigraphs of conjugate functions, which are weaker than the Slater condition. Under such a constraint qualification, we prove necessary and sufficient ε-optimality theorems for (CSIVP).
机译:考虑凸起半无限载体优化概率(CSIVP),由两个以上的凸面物体函数和无限的凸构函数组成。我们考虑(CSIVP)的两种ε高效解决方案,并为这种解决方案获得最优性定理,我们给出了与共轭功能的综合函数表达的约束资格,这些函数较弱,这些函数弱于斯内特状况。在这种约束资格下,我们证明了(CSIVP)的必要和足够的ε - 最优性定理。

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