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New numerical techniques for bifurcation analysis of power systems with application to grid-connected voltage source converter

机译:电力系统分叉分析的新数值技术及其在并网电压源转换器中的应用

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In many papers, in dealing with bifurcation analysis of power systems, the power system is modelled as an ordinary differential equation system, in order to conveniently use the theory and numerical tools developed for bifurcation analysis of ordinary differential equation systems. We explain in this work how state-of-the-art numerical techniques for bifurcation analysis, not well known in the power system community, can be extended to the more conventional power system model, that is a differential algebraic equation system, including power system specifics such as limits. Bordered matrices are extensively used, notably for the detection and exact localisation of singular points, as well as their continuation in two-parameter continuation. The methods are tested on a simple power system with grid-connected voltage source converter. Copyright © 2011 John Wiley & Sons, Ltd.
机译:在许多论文中,为了处理电力系统的分叉分析,电力系统被建模为一个常微分方程系统,以便方便地使用为常微分方程系统的分叉分析开发的理论和数值工具。在这项工作中,我们将解释如何将分叉分析的最新数值技术(在电力系统领域中尚不为人所知)扩展到更常规的电力系统模型,即微分代数方程组,包括电力系统。限制等细节。有界矩阵被广泛使用,特别是用于奇点的检测和精确定位,以及它们在两参数连续中的连续。在带有并网电压源转换器的简单电源系统上测试了这些方法。版权所有©2011 John Wiley&Sons,Ltd.

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