基于关联矩阵的网格网潮流解

Jie Yu, Tao Shen, Yanjun Li, Yan Zhang
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引用次数: 1

摘要

本文提出了一种基于图论的配电系统潮流求解方法。提出的同时处理径向网络和网格网络的方法是一种前向/后向扫描方法,该方法仅用于求解径向网络。我们用节点分支关联矩阵充分描述了径向或网格结构的拓扑特征。该方法不像以往的研究那样破坏网格或进行循环分析,而是通过寻找关联矩阵零空间的基直接求解网格结构。此外,我们还利用Banach不动点定理给出了收敛性分析。
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A power flow solution for meshed network by incidence matrix
This paper describes a new power flow solution based on graph theory for solving distribution systems. The method proposed to deal with both radial and meshed networks is a kind of forward/backward sweep method, which is used to solve radial networks only. We fully depict the topological characteristic of a radial or meshed structure by a node-branch incidence matrix. Without breaking meshes or loop-analysis like previous studies, our method can directly solve meshed structure by finding the basis of the null space of the incidence matrix. In addition, we also give a convergence analysis by using of the Banach fixed-point theorem.
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