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An Application of Electrical Interaction Paths in Equivalence Networks to Identify Cut Edges and Vertices

机译:电气交互路径在等价网络中识别切边和顶点的应用

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The removal of cut edges and cut vertices will lead to disconnected sub-graphs in a connected power network. These edges and vertices may stand for the weak places or some optimization partitioning and dimensionality reduction strategy, which have significance for such network analysis as power flow, voltage stability and relay coordination. The identification of cut edges and cut vertices can be expressed into observing the change of topology connectivity while removing some vertices or edges, which can be implemented by the geometrical topology analysis methods. Based on the analysis of equivalent networks and electrical interaction paths, this paper presents a novel physical topology analysis arithmetic to identify cut edges and vertices, which introduces two simple equality criterions derived from the reduced Z-matrix elements. The improvement over existing graph-theoretical approaches is in that this new arithmetic has specific physical significance, which can borrow ideas to insight and research the relationship between geometrical topology and physical topology in power network
机译:移除切边和切点将导致所连接的电网中的子图断开。这些边缘和顶点可能代表着薄弱的地方,或者代表了一些优化的划分和降维策略,这对于诸如潮流,电压稳定性和继电器协调等网络分析具有重要意义。切边和切点的标识可以表示为观察拓扑连接性的变化,同时删除一些顶点或边,这可以通过几何拓扑分析方法来实现。在对等效网络和电气交互路径进行分析的基础上,提出了一种新颖的物理拓扑分析算法,用于识别切边和顶点,并介绍了两个基于归约Z矩阵元素的简单等式判据。对现有图论方法的改进在于,该新算法具有特定的物理意义,可以借鉴思想来研究和研究电网几何拓扑与物理拓扑之间的关系。

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