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An efficient approach to updating simplex multipliers in the simplex algorithm

机译:一种更新单纯形算法中单纯形乘法器的有效方法

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The simplex algorithm computes the simplex multipliers by solving a system (or two triangular systems) at each iteration. This note offers an efficient approach to updating the simplex multipliers in conjunction with the Bartels–Golub and Forrest–Tomlin updates for LU factors of the basis. It only solves one triangular system. The approach was implemented within and tested against MINOS 5.51 on 129 problems from Netlib, Kennington and BPMPD. Computational results show that the new approach improves simplex implementations.
机译:单纯形算法通过在每次迭代时求解一个系统(或两个三角系统)来计算单纯形乘数。本说明提供了一种有效的方法,结合基础因子LU的Bartels-Golub和Forrest-Tomlin更新单形乘法器。它只解决一个三角系统。该方法已在MINOS 5.51中实施,并针对来自Netlib,Kennington和BPMPD的129个问题进行了测试。计算结果表明,该新方法改进了单纯形实现。

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