Approximate bisimulation-based reduction of power system dynamic model with application to transient stability analysis

Savo D. Dukic, A. Sarić, A. Stanković
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引用次数: 4

Abstract

This paper proposes a new approach to reduction of power system dynamic models based on approximate bisimulation relations. Advantages of these relations for time domain analysis over the model reduction techniques commonly used in system theory are pointed out. The approach is applied to the transient stability analysis in power systems. We propose an algorithm that identifies whether the power system is able to maintain the synchronism after a disturbance, based on linearization and approximate bisimulation relations. During the time simulation, the linearized model is transformed into the appropriate form and reduced using the approximate bisimulation relations. This reduced (and linear) model is used in the numerical integration instead of the original nonlinear one, while the accuracy criterion is satisfied. The New England benchmark power system is used to verify the described algorithm.
基于近似双仿真的电力系统动态模型约简及其在暂态稳定分析中的应用
提出了一种基于近似双仿真关系的电力系统动态模型约简方法。指出了这些关系式在时域分析中的优势,优于系统理论中常用的模型约简技术。该方法已应用于电力系统暂态稳定分析。我们提出了一种基于线性化和近似双仿真关系的算法来识别电力系统是否能够在扰动后保持同步。在时间仿真过程中,将线性化模型转化为合适的形式,并利用近似双仿真关系进行约简。在满足精度要求的情况下,采用简化的(线性的)模型代替原来的非线性模型进行数值积分。以新英格兰基准电力系统为例,对所描述的算法进行了验证。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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