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A polyhedral study of nonconvex quadratic programs with box constraints

机译:具有框约束的非凸二次程序的多面体研究

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摘要

By reformulating quadratic programs using necessary optimality conditions, we obtain a linear program with complementarity constraints. For the case where the only constraints are bounds on the variables, we study a relaxation based on a subset of the optimality conditions. By characterizing its convex hull, we obtain a large class of valid inequalities. These inequalities are used in a branch-and-cut scheme, see [13].
机译:通过使用必要的最优性条件重新构造二次程序,我们获得了具有互补约束的线性程序。对于仅有约束条件约束变量的情况,我们基于最优性条件子集研究松弛。通过表征其凸包,我们获得了一大类有效不等式。这些不等式用于分支剪切方案中,请参见[13]。

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