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Analysis of robust transient stability of power systems using sum of squares programming

机译:基于平方和编程的电力系统鲁棒暂态稳定性分析

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This paper analyzes the transient stability of power systems with uncertain parameters. More precisely, we suppose that the inertia constants and damping coefficients of generators are uncertain, and consider the problem of checking the stability of an equilibrium state for all possible values of these uncertain parameters, and estimating the intersection of the region of attraction for those parameter values. By using a polytopic representation for the uncertain parameters and a concept from the field of robust control, we present a method for solving this problem. In the presented method, we solve a sum of squares programming problem with constraints imposed on systems where the values of the uncertain parameters correspond to the vertices of a polytope. We prove that, if the sum of squares programming problem is feasible, our method solves the analysis problem of robust transient stability. A numerical example demonstrates that our method correctly analyzes transient stability despite the parameter uncertainties, whereas an existing method gives an incorrect analysis result owing to the uncertainties.
机译:本文分析了具有不确定参数的电力系统的暂态稳定性。更确切地说,我们假设发电机的惯性常数和阻尼系数不确定,并考虑以下问题:检查这些不确定参数的所有可能值的平衡状态稳定性,并估计这些参数的吸引区域的交点价值观。通过使用不确定性参数的多面表示和鲁棒控制领域的概念,我们提出了一种解决此问题的方法。在提出的方法中,我们解决了平方和规划问题,并且对系统施加了约束,其中不确定参数的值对应于多面体的顶点。我们证明,如果平方和规划问题可行,我们的方法解决了鲁棒暂态稳定性的分析问题。数值算例表明,尽管存在参数不确定性,我们的方法仍能正确地分析暂态稳定性,而现有方法由于存在不确定性而给出了错误的分析结果。

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