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The augmented system variant of IPMs in two-stage stochastic linear programming computation

机译:两阶段随机线性规划计算中IPM的增强系统变体

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The application of interior point methods (IPM) to solve the deterministic equivalent of two-stage stochastic linear programming problems is a known and natural idea. Experiments have proved that among the interior point methods, the augmented system approach gives the best performance on these problems. However, most of their implementations encounter numerical difficulties in certain cases, which can result in loss of efficiency. We present a new approach for the decomposition of the augmented system, which ‘automatically’ exploits the special behavior of the problems. We show that the suggested approach can be implemented in a fast and numerically robust way by solving a number of large-scale two-stage stochastic linear programming problems. The comparison of our solver with fo1aug, which is considered as a state-of-the-art augmented system implementation of interior point methods, is also given.
机译:内点法(IPM)的应用是解决两阶段随机线性规划问题的确定性等价问题,这是一个已知且自然的想法。实验证明,在内点方法中,增强系统方法在这些问题上具有最佳性能。但是,它们的大多数实现在某些情况下都会遇到数字上的困难,这可能会导致效率下降。我们提出了一种新的扩充系统分解方法,即“自动”利用问题的特殊行为。我们表明,通过解决许多大规模的两阶段随机线性规划问题,可以以一种快速且数值鲁棒的方式来实现所建议的方法。还给出了我们的求解器与fo1aug的比较,后者被认为是内部点方法的最新增强系统实现。

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