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The Optimality Condition of Henig Proper Efficiency for a Set-Valued Optimization Problem

机译:集值优化问题的Henig正确效率的最优性条件

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In locally convex topological space, by applying the Assumption (C) which is weaker than the generalized slater constraint condition, we have studied the Lagrange and Kuhn-Tucker type optimality condition for the Henig proper efficiency of the ic-cone-convexlike set-valued optimization problem. And meanwhile all the results obtained in this paper are proven under the conditions that the constraint cone need not to have a closed convex bounded base.
机译:在局部凸拓扑空间中,通过应用比广义斯拉特约束条件弱的假设(C),我们研究了ic-cone-convex类集合值的Henig适当效率的Lagrange和Kuhn-Tucker型最优性条件优化问题。同时,在约束锥不需要具有封闭的凸有界底的条件下,证明了本文得到的所有结果。

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