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Second-Order Optimality Conditions for Problems with Locally Lipschitz Data via Tangential Directions

机译:通过切向计算局部Lipschitz数据问题的二阶最优性条件

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摘要

The goal of this article is to give some second-order necessary conditions of optimality for a constrained mathematical programming problem with locally Lipschitz data in terms of the quasi-interior directions to the constrained set at the extremum point, with the aid of Clarke's generalized derivative and Pales and Zeidan's second-order directional derivative. Sufficient optimality conditions are given too via the contingent cone. Illustrative examples are presented.
机译:本文的目的是借助Clarke的广义导数,给出关于局部Lipschitz数据的约束数学编程问题的一些二阶必要条件,该条件是局部Lipschitz数据在极点处的约束集的拟内方向。以及Pales和Zeidan的二阶有向导数。通过条件锥也给出了足够的最优条件。给出了说明性示例。

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