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Bifurcation Subsystem Method Based Classification for Power System Stability Problems

机译:基于分叉子系统方法的电力系统稳定性问题分类

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A bifurcation subsystem method based classification of types and classes of bifurcation is presented in this article. The study of the types of stability problems in power systems and the identification of different classes of each type of bifurcation are required in order to prescribe cures for stabilizing a specific bifurcation. With the help of the bifurcation subsystem method, this article is trying to address the following questions which have been raised: (a) what is the relation between network and dynamic bifurcation?; (b) how and why are interarea and local modes produced?; (c) what are the classes and types of bifurcation for different load models?; and (d) how do we find the bifurcation subsystem and the behaviors when singularity induced bifurcation occurs? The bifurcation subsystem method is applied to a two-area example power system and the classification of bifurcations that occur to this example system is studied thoroughly. The complete numerical examples are shown and analyzed to verify the classes of saddle-node, Hopf, and singularity induced bifurcation hypothesized previously.
机译:本文介绍了一种基于分叉子系统方法的分叉类型和类别分类。为了开出稳定特定分叉的方法,需要研究电力系统中的稳定性问题的类型并确定每种分叉类型的不同类别。借助分叉子系统方法,本文试图解决以下已提出的问题:(a)网络与动态分叉之间的关系是什么? (b)如何以及为何产生区域间和局部模式? (c)不同负荷模型的分叉的类别和类型是什么? (d)当奇异性引起的分叉发生时,我们如何找到分叉子系统和行为?将分叉子系统方法应用于两区域示例电力系统,并对此示例系统中发生的分叉的分类进行了深入研究。显示并分析了完整的数值示例,以验证先前假设的鞍形节点,Hopf和奇异性引起的分叉的类别。

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