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Solving pooling problems with time discretization by LP and SOCP relaxations and rescheduling methods

机译:通过LP和SOCP放松和重新安排方法来解决时间离散化的汇集问题

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摘要

The pooling problem is an important industrial problem in the class of network flow problems for allocating gas flow in pipeline transportation networks. For the pooling problem with time discretization, we propose second order cone programming (SOCP) and linear programming (LP) relaxations and prove that they obtain the same optimal value as the semidefinite programming relaxation. Moreover, a rescheduling method is proposed to efficiently refine the solution obtained by the SOCP or LP relaxation. The efficiency of the SOCP and the LP relaxation and the proposed rescheduling method is illustrated with numerical results on the test instances from the work of Nishi in 2010, some large instances and Foulds 3, 4 and 5 test problems.
机译:汇集问题是用于在管道运输网络中分配气流的网络流问题类中的重要产业问题。对于随时间离散化的汇集问题,我们提出了二阶锥编程(SOCP)和线性编程(LP)松弛,并证明它们获得与Semidefinite编程放松相同的最佳价值。此外,提出了一种重新安排方法以有效地细化SOCP或LP弛豫获得的溶液。 SOCP和LP弛豫的效率和所提出的Rescheding方法示出了在2010年Nishi工作的数值结果上,一些大型实例和Foulds 3,4和5测试问题。

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