Frequency Recovery in Power Grids using High-Performance Computing

Vishwas Rao, A. Subramanyam, Michel Schanen, Youngdae Kim, Ignas Šatkauskas, M. Anitescu
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Abstract

Maintaining electric power system stability is paramount, especially in extreme contingencies involving unexpected outages of multiple generators or transmission lines that are typical during severe weather events. Such outages often lead to large supply-demand mismatches followed by subsequent system frequency deviations from their nominal value. The extent of frequency deviations is an important metric of system resilience, and its timely mitigation is a central goal of power system operation and control. This paper develops a novel nonlinear model predictive control (NMPC) method to minimize frequency deviations when the grid is affected by an unforeseen loss of multiple components. Our method is based on a novel multi-period alternating current optimal power flow (ACOPF) formulation that accurately models both nonlinear electric power flow physics and the primary and secondary frequency response of generator control mechanisms. We develop a distributed parallel Julia package for solving the large-scale nonlinear optimization problems that result from our NMPC method and thereby address realistic test instances on existing high-performance computing architectures. Our method demonstrates superior performance in terms of frequency recovery over existing industry practices, where generator levels are set based on the solution of single-period classical ACOPF models.
基于高性能计算的电网频率恢复
保持电力系统的稳定性是至关重要的,特别是在极端突发事件中,涉及多台发电机或传输线的意外停机,这是在恶劣天气事件中常见的。这种中断常常导致大量的供需不匹配,随后系统频率偏离其标称值。频率偏差程度是衡量系统恢复能力的重要指标,及时缓解频率偏差是电力系统运行和控制的中心目标。本文提出了一种新的非线性模型预测控制(NMPC)方法,以最大限度地减少当电网受到不可预见的多分量损失影响时的频率偏差。我们的方法是基于一种新的多周期交流最优潮流(ACOPF)公式,该公式准确地模拟了非线性潮流物理和发电机控制机构的一次和二次频率响应。我们开发了一个分布式并行Julia包,用于解决NMPC方法导致的大规模非线性优化问题,从而解决现有高性能计算架构上的实际测试实例。与现有的工业实践相比,我们的方法在频率恢复方面表现出优越的性能,其中发电机水平是基于单周期经典ACOPF模型的解决方案设置的。
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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