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Quick Algorithm for Unit Commitment Based on Relaxation and Neighborhood Search

机译:基于松弛和邻域搜索的机组组合快速算法

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In order to solve unit commitment (UC) problem, this paper presents a quick algorithm based on iteratively solving tight continuous relaxations and compact neighborhood search. A tight mixed integer programming with linear objective function (TLO-MIP) formulation for the UC problem is proposed by projecting the output of unit power into [0], [1] and tightening the continuous relaxation twice with the convex hull reformulation (CHR) technique. We use lift-and-project (L&P) technique to compress the continuous relaxation for TLO-MIP iteratively, and obtain a tighter formulation. Solutions can be obtained by solving the relaxations of this tight formulation, and these solutions can be viewed as good approximations for the optimal solutions of the UC problems. A compact neighborhood of current suboptimal solution is used to improve the quality of solutions of UC problems further more. The simulations are carried out based on the test cases with 10 to 100 units and considering one-day scheduling periods. The results show that the TLO-MIP is good tight UC formulation, furthermore, the proposed quick algorithm based on relaxation and neighborhood search can solve large-scale UC problems with excellent performance and high-quality sub-optimal solutions.
机译:为了解决单元承诺(UC)问题,本文提出了一种基于迭代求解紧密连续松弛和紧凑邻域搜索的快速算法。通过将单位功率的输出投影到[0],[1]并用凸包重构(CHR)两次收紧连续松弛,提出了一种针对UC问题的具有线性目标函数(TLO-MIP)公式的紧密混合整数编程。技术。我们使用提升投影(L&P)技术迭代地压缩TLO-MIP的连续松弛,并获得更紧密的配方。可以通过解决这个紧公式的松弛来获得解决方案,并且这些解决方案可以看作是UC问题的最佳解决方案的良好近似。当前次优解的紧凑邻域用于进一步改善UC问题的解质量。基于具有10到100个单元的测试用例并考虑一天的调度周期来进行模拟。结果表明,TLO-MIP是良好的密闭UC公式,此外,所提出的基于松弛和邻域搜索的快速算法可以解决大规模UC问题,并具有出色的性能和高质量的次优解决方案。

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