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학술저널

ON SURROGATE DUALITY FOR ROBUST SEMI-INFINITE OPTIMIZATION PROBLEM

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A semi-in¯nite optimization problem involving a quasi- convex objective function and in¯nitely many convex constraint functions with data uncertainty is considered. A surrogate duality theorem for the semi-in¯nite optimization problem is given under a closed and convex cone constraint quali¯cation.

1. Introduction

2. Preliminaries

3. Surrogate duality

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