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Optimality conditions and newton-type methods for mathematical programs with vanishing constraints

机译:约束消失的数学程序的最优条件和牛顿型方法

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摘要

A new class of optimization problems is discussed in which some constraints must hold in certain regions of the corresponding space rather than everywhere. In particular, the optimal design of topologies for mechanical structures can be reduced to problems of this kind. Problems in this class are difficult to analyze and solve numerically because their constraints are usually irregular. Some known first- and second-order necessary conditions for local optimality are refined for problems with vanishing constraints, and special Newton-type methods are developed for solving such problems.
机译:讨论了新的一类优化问题,其中某些约束必须在相应空间的某些区域而不是每个地方都受到约束。特别地,可以将用于机械结构的拓扑的最佳设计简化为此类问题。此类问题很难通过数字方式分析和解决,因为它们的约束通常是不规则的。针对具有消失约束的问题,完善了一些已知的局部最优一阶和二阶必要条件,并开发了特殊的牛顿型方法来解决此类问题。

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