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The Method of Feasible Directions for Mathematical Programming Problems with Preconvex Constraints

机译:具有先凸约束的数学规划问题的可行方向方法

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摘要

The convergence of the method of feasible directions is proved for the case of the smoothobjective function and a constraint in the form of the difference of convex sets (the so-called preconvexset). It is shown that the method converges to the set of stationary points, which generally is narrowerthan the corresponding set in the case of a smooth function and smooth constraints. The scheme of theproof is similar to that proposed earlier by Karmanov.
机译:对于光滑目标函数和以凸集之差形式的约束(所谓的预凸集)的情况,证明了可行方向方法的收敛性。结果表明,该方法收敛于固定点集合,在平稳函数和平稳约束的情况下,该集合通常比相应的集合窄。证明方案与Karmanov先前提出的方案相似。

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