A new model for short-circuit current calculation of distribution networks integrated with numerous distributed generations

Yiwei Sun, B. Liu, Qing Yue, Yuchen Wang, Zhiwen Wang, Laijun Chen
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引用次数: 1

Abstract

With raising penetration of distributed generations (DGs), it is of great demand for accurate short-circuit current calculation which is the foundation of planning, operation and relay protection of power systems. When distribution networks are integrated with increasingly number of DGs, short-circuit current calculation becomes less convenient because the dimension of nodal admittance Y matrix expands a lot. This paper proposes a new model for short-circuit current calculation with a large amount DGs. Effects of those DGs on short-circuit current are modeled by a standard second-order linear ordinary homogeneous difference equation. With the proposed model, the nodal admittance Y matrix doesn't increase correspondingly when the amount of DGs increases. Thus, the proposed model saves a lot both in memory storage space and computing resource. Simulations are carried out in the IEEE distribution 33-bus system. Results demonstrate that the proposed model has equal accuracy as traditional method, and much higher efficiency in both memory storage and computing time cost.
多配电代集成配电网短路电流计算新模型
随着分布式电源普及率的提高,对准确的短路电流计算提出了更高的要求,这是电力系统规划、运行和继电保护的基础。当配电网与越来越多的dg集成时,由于节点导纳Y矩阵的维数大大扩大,短路电流的计算变得不方便。本文提出了一种计算大量dg时短路电流的新模型。用标准的二阶线性常齐次差分方程模拟了这些差分对短路电流的影响。在该模型中,节点导纳Y矩阵不随dg数量的增加而相应增加。因此,所提出的模型在内存存储空间和计算资源上都大大节省。在IEEE分布33总线系统中进行了仿真。结果表明,该模型具有与传统方法相当的精度,并且在内存存储和计算时间成本方面都有显著提高。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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