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Kruskal's Maximal Spanning Tree Algorithm for Optimizing Distribution Network Topology to Improve Voltage Stability

机译:Kruskal的最大生成树算法,用于优化配电网络拓扑以提高电压稳定性

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摘要

Alteration of power network topology is often required to meet important objectives, such as restoring connectivity, minimizing power losses, maintaining stability, maximizing power transfer capability etc., and is achieved by switching of circuit breakers and other switching devices in the power network. Primary power distribution networks are often interconnected and meshed but should be transformed to radial topology to achieve various operational advantages. Distribution networks also need to be reconfigured after faults to restore power at all the load points. Reconfiguring a power network, however, is a complicated multi-constrained optimization problem, as there may exist many feasible switching combinations in a large power network. This article proposes a novel application of graph theory, supported by Kruskal's maximal spanning tree algorithm, to search for the optimal network topology and to optimally convert an interconnected meshed network into a radial system to achieve best operational characteristics, cost, and control. The proposed technique has been demonstrated on a 30-node primary distribution network originally having a mesh topology, and the results indicate significant performance improvement after transformation into optimal radial topology.
机译:通常需要改变电力网络拓扑来满足重要的目标,例如恢复连接性,使电力损失最小,保持稳定性,最大​​化电力传输能力等,并且这是通过切换电力网络中的断路器和其他开关设备来实现的。初级配电网络通常是相互连接和啮合的,但应转换为径向拓扑以实现各种运行优势。故障发生后还需要重新配置配电网络,以恢复所有负载点的电源。然而,由于大型电网中可能存在许多可行的开关组合,因此重新配置电网是一个复杂的多约束优化问题。本文提出了一种在Kruskal最大生成树算法支持下的图论新应用,以寻找最佳的网络拓扑,并将互连的网状网络最佳地转换为径向系统,以实现最佳的运行特性,成本和控制。该技术已在最初具有网状拓扑的30节点主配电网络上得到了证明,结果表明在转换为最佳径向拓扑后,性能得到了显着改善。

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