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Characterizations of robust solution set of convex programs with uncertain data

机译:具有不确定数据的强大解决方案集的特征

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In this paper, we study convex programming problems with data uncertainty in both the objective function and the constraints. Under the framework of robust optimization, we employ a robust regularity condition, which is much weaker than the ones in the open literature, to establish various properties and characterizations of the set of all robust optimal solutions of the problems. These are expressed in term of subgradients, Lagrange multipliers and epigraphs of conjugate functions. We also present illustrative examples to show the significances of our theoretical results.
机译:在本文中,我们研究了目标函数和约束的数据不确定性的凸编程问题。 在稳健优化的框架下,我们采用了一种强大的规律性条件,它比开放文学中的那些弱得较弱,以建立各种稳健最佳解决方案的各种性质和特征。 这些以子分子,拉格朗日乘法器和共轭功能的ePigraph表示。 我们还提出了说明性的例子以表明我们理论结果的重要性。

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