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Characterizations of optimal solution sets of convex infinite programs

机译:凸无穷程序的最优解集的刻画

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In this paper, several Lagrange multiplier characterizations of the solution set of a convex infinite programming problem are given. Characterizations of solution sets of cone-constrained convex programs are derived as well. The procedure is then adopted to a semi-convex problem with convex constraints. For this problem, we present firstly a necessary and sufficient condition for optimality and secondly a characterization of its optimal solution set, based on a Lagrange multiplier associated with a given solution and on directional derivatives of the objective function.
机译:本文给出了凸无穷规划问题解集的几个Lagrange乘子刻画。还推导了锥约束凸程序解集的特征。然后将该程序用于具有凸约束的半凸问题。对于这个问题,我们首先提出最优的必要和充分条件,其次基于与给定解关联的拉格朗日乘数和目标函数的有向导数,表征其最优解集。

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