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A New Decomposition Technique in Solving Multistage Stochastic Linear Programs by Infeasible Interior Point Methods

机译:用不可行内点法求解多阶段随机线性程序的新分解技术

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Multistage stochastic linear programming (MSLP) is a powerful tool for making decisions under uncertainty. A deterministic equivalent problem of MSLP is a large-scale linear program with nonanticipativity constraints. Recently developed infeasible interior point methods are used to solve the resulting linear program. Technical problems arising from this approach include rank reduction and computation of search directions. The sparsity of the nonanticipativity constraints and the special structure of the problem are exploited by the interior point method. Preliminary numerical results are reported. The study shows that, by combining the infeasible interior point methods and specific decomposition techniques, it is possible to greatly improve the computability of multistage stochastic linear programs.
机译:多级随机线性规划(MSLP)是在不确定情况下进行决策的强大工具。 MSLP的确定性等价问题是带有非预期约束的大规模线性程序。最近开发的不可行的内点方法用于解决所得的线性程序。这种方法引起的技术问题包括等级降低和搜索方向的计算。内点法利用了非预期约束的稀疏性和问题的特殊结构。报告了初步的数值结果。研究表明,通过结合不可行的内点法和特定的分解技术,可以大大提高多阶段随机线性程序的可计算性。

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