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

机译:集估值优化问题的Henig适当效率的最优性条件

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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,通过应用比广义的斜纹结构条件弱的假设(c),我们研究了LAGRANGE和KUHN-TUCKER型最优性条件,以实现IC-CONE-CONVEXIKE型集值的Henig适当效率优化问题。同时,本文获得的所有结果都是在约束锥不需要具有闭合凸有界基地的条件下证明的。

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