基于强化学习的不确定条件下电网规划与运行解决方案

IF 65.3 Q1 COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE
X. Shang, Ye Lin, Jing Zhang, Jingping Yang, Jianping Xu, Qin Lyu, R. Diao
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引用次数: 1

摘要

随着当今大容量电力系统的随机和动态特性的不断增加,在不确定条件下安全、经济地规划满足所有可靠性标准的未来运行方案成为一项具有挑战性的计算任务,这通常涉及通过大量数值模拟在高维空间中搜索可行和次优解决方案。本文提出了一种新的方法,通过采用最先进的强化学习算法,软演员评论家(SAC)来实现这一目标。首先,将不确定条件下寻找可行解的优化问题表述为马尔可夫决策过程。其次,提出了一个通用的、灵活的框架,通过调整发电机的有功输出来训练SAC代理,以寻找可行的运行条件。通过对SGCC浙江电力公司规划案例的数值研究,开发了软件原型,验证了所提方法的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Reinforcement Learning-Based Solution to Power Grid Planning and Operation Under Uncertainties
With the ever-increasing stochastic and dynamic behavior observed in today’s bulk power systems, securely and economically planning future operational scenarios that meet all reliability standards under uncertainties becomes a challenging computational task, which typically involves searching feasible and suboptimal solutions in a highly dimensional space via massive numerical simulations. This paper presents a novel approach to achieving this goal by adopting the state-of-the-art reinforcement learning algorithm, Soft Actor Critic (SAC). First, the optimization problem of finding feasible solutions under uncertainties is formulated as Markov Decision Process (MDP). Second, a general and flexible framework is developed to train SAC agent by adjusting generator active power outputs for searching feasible operating conditions. A software prototype is developed that verifies the effectiveness of the proposed approach via numerical studies conducted on the planning cases of the SGCC Zhejiang Electric Power Company.
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来源期刊
Foundations and Trends in Machine Learning
Foundations and Trends in Machine Learning COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE-
CiteScore
108.50
自引率
0.00%
发文量
5
期刊介绍: Each issue of Foundations and Trends® in Machine Learning comprises a monograph of at least 50 pages written by research leaders in the field. We aim to publish monographs that provide an in-depth, self-contained treatment of topics where there have been significant new developments. Typically, this means that the monographs we publish will contain a significant level of mathematical detail (to describe the central methods and/or theory for the topic at hand), and will not eschew these details by simply pointing to existing references. Literature surveys and original research papers do not fall within these aims.
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