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Applied Graph Theory Topology for 3 Phase Power System Under Faulted Studies

机译:故障研究下三相电力系统的应用图论与拓扑

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This manuscript will provide a step by step method on how a graph theory and topology can be utilized to construct a Z-loop matrix for the study of faulted 3 phase power systems. The growing demand for reliable electrical power supply has forced the pace developments in electrical power system analysis using computer. In this, power system analysis plays a significant role for the analysis of faulted power system, eventually for power system protection and control. By applying theoretical rules in graph theory, an algorithm to construct Z-loop without generating loop incidence matrix for network analysis/circuit analysis was studied. It has more than just minor special cases with those used in network analysis and circuit computer design. This paper describes a new algorithm to construct a loop impedance matrix without generating loop incidence matrix by means of a certain topological relationship, linear graph, or simply graph theory. A linear graph is a graph in which edges/branches are connected only at the points, which are identified as nodes of the graph. Finally numerical sample project was presented by the use of the loop impedance matrix to solve network analysis studies.
机译:该手稿将提供逐步的方法,说明如何利用图论和拓扑来构建Z回路矩阵,以研究三相有故障的电力系统。对可靠电源的需求不断增长,迫使使用计算机进行电源系统分析的步伐不断发展。在这种情况下,电力系统分析对于故障电力系统的分析,最终对电力系统的保护和控制起着重要的作用。通过应用图论中的理论规则,研究了一种无需生成回路关联矩阵即可进行网络分析/电路分析的构造Z回路的算法。除了网络分析和电路计算机设计中使用的特殊情况以外,它还具有其他一些特殊情况。本文介绍了一种新的算法,该算法可通过某种拓扑关系,线性图或简单的图论在不生成环路入射矩阵的情况下构造环路阻抗矩阵。线性图是其中边/分支仅在被标识为图节点的点处连接的图。最后,通过使用环路阻抗矩阵来解决网络分析研究,提出了数值样本项目。

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