首页> 外文期刊>Journal of industrial and management optimization >PERTURBATION ANALYSIS OF A CLASS OF CONIC PROGRAMMING PROBLEMS UNDER JACOBIAN UNIQUENESS CONDITIONS
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PERTURBATION ANALYSIS OF A CLASS OF CONIC PROGRAMMING PROBLEMS UNDER JACOBIAN UNIQUENESS CONDITIONS

机译:雅可比唯一性条件下一类圆锥规划问题的摄动分析

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摘要

We consider the stability of a class of parameterized conic programming problems which are more general than C-2-smooth parameterization. We show that when the Karush-Kuhn-Tucker (KKT) condition, the constraint nondegeneracy condition, the strict complementary condition and the second order sufficient condition (named as Jacobian uniqueness conditions here) are satisfied at a feasible point of the original problem, the Jacobian uniqueness conditions of the perturbed problem also hold at some feasible point.
机译:我们考虑一类参数化圆锥编程问题的稳定性,该问题比C-2-平滑参数化更为普遍。我们证明,当在原始问题的可行点上满足Karush-Kuhn-Tucker(KKT)条件,约束非退化条件,严格互补条件和二阶充分条件(此处称为雅可比唯一性条件)时,摄动问题的雅可比唯一性条件也在某个可行点上成立。

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