基于平方和技术的逆变器微电网大信号稳定性分析

Hadi Hosseinpour, Mohammad MansourLakouraj, Mohammed Ben-Idris, H. Livani
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引用次数: 2

摘要

越来越多的低惯量逆变器资源在电力系统中的应用给系统稳定性带来了新的挑战,并且需要复杂的稳定性评估工具。大信号稳定性评估的实用工具之一是确定系统的稳定区域(ROS)。,系统状态空间中可变轨迹收敛到稳定平衡点的部分。与时域仿真方法相比,基于Lyapunov函数的方法速度快,可以从ROS中测量系统的稳定裕度。本文提出了一种利用李雅普诺夫函数确定逆变器微电网大信号稳定区域的平方和(SOS)技术。将基于并网逆变器的资源精确动态模型应用于网络的状态空间模型。Lyapunov函数是由SOSTOOL基于平方和方法构造的。与Krasovskii的方法相比,发现SOS方法产生的稳定区域更准确。在稳定区评估中,分析了负荷变化和逆变器控制调整两种情况。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Large-signal Stability Analysis of Inverter-based Microgrids via Sum of Squares Technique
Increasing the penetration of low inertia inverter-based resources in power systems creates new system stability challenges and requires sophisticated stability assessment tools. One of the practical tools for large-signal stability assessment is determining the system region of stability (ROS)—i.e., the portion of the system state space where variable trajectories converge to a stable equilibrium point. In contrast to time-domain simulation methods, Lyapunov function-based methods are fast and can measure system stability margin from the ROS. This paper proposes a sum of squares (SOS) technique to determine large-signal stability regions of inverter-based microgrids using the Lyapunov function. An accurate dynamic model of grid-connected inverter-based resources is applied for the state-space model of the network. The Lyapunov function is constructed based on the sum of squares method by SOSTOOL. In comparison to Krasovskii’s method, the stability region created by the SOS method is found more accurate. Two scenarios—a changing load event and an adjustment to the inverter control—are analyzed in the stability region assessment.
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