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电压稳定分析中降阶潮流雅可比矩阵的研究

Research on Power Flow Reduced Jacobian Matrix for Voltage Stability Analysis

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【作者】 曹国云王强刘丽霞

【Author】 CAO Guo-yun1,WANG Qiang2,LIU Li-xia1(1.Department of Electrical Engineering,Shanghai Jiaotong University,Minhang District,Shanghai 200240,China;2.Tianjin Electric Power Communication Company,Hebei District,Tianjin 300010,China)

【机构】 上海交通大学电气工程系天津市电力公司电力通信分公司上海交通大学电气工程系 上海市闵行区200240天津市河北区300010上海市闵行区200240

【摘要】 基于降阶潮流雅可比矩阵的V-Q灵敏度、模态分析等静态分析方法在分析电压稳定方面得到了广泛应用,但降阶雅可比矩阵涉及到系统潮流雅可比矩阵的子矩阵Pθ可逆的问题,针对此问题,该文首先结合数学矩阵理论及电力系统的实际情况就矩阵Pθ是可逆矩阵给出明确的证明,为基于降阶雅可比矩阵的应用提供理论支持。最后以新英格兰39节点系统作为算例,通过分析计算矩阵Pθ的行列式、模最小特征值及条件数来验证矩阵Pθ的可逆性,为电压稳定分析提供理论基础。

【Abstract】 The methods of V-Q sensitivity analysis and modal analysis based on reduced Jacobian matrix have been widely used for static analysis of power system voltage stability and have a long history.However,they are involved with the assumption that the sub-matrix Pθ is invertible.Toward this problem,a definite proof was given based on the matrix theory and the actual conditions of power system that the sub-matrix is invertible,and a theoretical foundation was provided for the application of the reduced Jacobian matrix.Finally,numerical study on New England 39-bus power system was given to illustrate and justify the result that the sub-matrix is invertible.

【基金】 国家自然科学基金项目(50307007)~~
  • 【文献出处】 中国电机工程学报 ,Proceedings of the CSEE , 编辑部邮箱 ,2008年04期
  • 【分类号】TM712
  • 【被引频次】29
  • 【下载频次】749
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