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Properties of the active power/angle sub-matrix in the power flow Jacobian for power system analysis are studied. The sub-matrix is a dominant and irreducible matrix under very general conditions of power systems, so that it is invertible. Also the necessary conditions for its singularity are given. These theoretical results can be used to clarify the ambiguous understanding of the sub-matrix in current literature, and also provide the theoretical foundations for the applications based on reduced power flow Jacobian. Numerical simulation on the IEEE 118-bus power system is used to illustrate our results. 相似文献
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将一类本征值问题化成等价的积分形式,利用积分形式证明了这类本征值问题的本征值谱的离散性。 相似文献
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本文介绍了弦动力学中带“质量”项的Laplace算子在二维周期边界条件下行列式微分的求值方法。 相似文献
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莫宏敏 《长沙交通学院学报》2004,20(2):10-14
矩阵的行列式不等式是矩阵理论研究的重要内容之一,对广义正定矩阵上Minkowski行列式不等式进行了改进,推广了近期的一些结果. 相似文献