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Sequential Lagrangian Conditions for Convex Programs with Applications to Semidefinite Programming

机译:凸程序的顺序拉格朗日条件及其在半定规划中的应用。

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In this paper it is shown that, in the absence of any regularity condition, sequential Lagrangian optimality conditions as well as a sequential duality results hold for abstract convex programs. The significance of the results is that they yield the standard optimality and duality results for convex programs under a simple closed-cone condition that is much weaker than the well-known constraint qualifications. As an application, a sequential Lagrangian duality, saddle-point conditions, and stability results are derived for convex semidefinite programs.
机译:本文表明,在没有任何规则性条件的情况下,顺序Lagrangian最优性条件以及顺序对偶结果对于抽象凸程序成立。结果的意义在于,它们在简单的闭锥条件下产生了凸程序的标准最优性和对偶性结果,该条件比众所周知的约束条件弱得多。作为应用,对于凸半定程序,可以导出顺序拉格朗日对偶性,鞍点条件和稳定性结果。

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