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A copositive Farkas lemma and minimally exact conic relaxations for robust quadratic optimization with binary and quadratic constraints

机译:具有二元和二次约束的强大二次优化的连翘Farmma和微小锥形放松

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摘要

We present a new copositive Farkas lemma for a general conic quadratic system with binary constraints under a convexifiability requirement. By employing this Farkas lemma, we establish that a minimally exact conic programming relaxation holds for a convexifiable robust quadratic optimization problem with binary and quadratic constraints under a commonly used ellipsoidal uncertainty set of robust optimization. We then derive a minimally exact copositive relaxation for a robust binary quadratic program with conic linear constraints where the convexifiability easily holds. (C) 2019 Elsevier B.V. All rights reserved.
机译:我们为一般圆锥二次系统提供了一种新的连翘Farmma,在凸起要求下具有二元限制。 通过采用这种Farkas Lemma,我们建立了一个微小的圆锥形编程放松,在常用的椭圆形不确定性集中具有二元和二次约束的遍布稳健的二次优化问题。 然后,我们为具有锥形线性约束的强大二进制二次程序获得了最小精确的二数循环,其中凸起容易保持。 (c)2019年Elsevier B.V.保留所有权利。

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