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A semidefinite programming method with graph partitioning technique for optimal power flow problems

机译:图划分技术的半定规划方法求解最优潮流问题

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摘要

A new semidefinite programming (SDP) method with graph partitioning technique to solve optimal power flow (OPF) problems is presented in this paper. The non-convex OPF problem is converted into its convex SDP model at first, and then according to the characters of power system network, the matrix variable of SDP is re-arranged using the chordal extension of its aggregate sparsity pattern by the graph partitioning technique. A new SDP-OPF model is reformulated with the re-arranged matrix variable, and can be solved by the interior point method (IPM) for SDP. This method can reduce the consumption of computer memory and improve the computing performance significantly. Extensive numerical simulations on seven test systems with sizes up to 542 buses have shown that this new method of SDP-OPF can guarantee the global optimal solutions within the polynomial time same as the original SDP-OPF, but less CPU times and memory.
机译:提出了一种利用图划分技术解决最优潮流(OPF)问题的半定规划(SDP)方法。首先将非凸OPF问题转换为其凸SDP模型,然后根据电力系统网络的特点,利用图划分技术,利用其稀疏度的弦扩展来重新排列SDP的矩阵变量。 。重新布置的矩阵变量可重新构造新的SDP-OPF模型,并且可以通过SDP的内点法(IPM)求解。这种方法可以减少计算机内存的消耗并显着提高计算性能。在具有542条总线的七个测试系统上进行的大量数值模拟表明,这种新的SDP-OPF方法可以在多项式时间内保证与原始SDP-OPF相同的全局最优解,但是CPU时间和内存更少。

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