贝叶斯物理信息神经网络用于逆变器主导型电力系统的系统识别

Simon Stock, Davood Babazadeh, Christian Becker, Spyros Chatzivasileiadis
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引用次数: 0

摘要

随着发电量和需求量不确定性的增加,准确估计电力系统的动态特性对于采取适当的控制措施以保持其稳定性变得至关重要。在之前的工作中,我们已经证明贝叶斯物理信息神经网络(BPINNs)在识别测量噪声下的电力系统动态行为方面优于传统的系统识别方法。本文迈出了自然的下一步,解决了更重大的挑战,探索了贝叶斯物理信息神经网络如何在不确定性不断增加的情况下,从连接到电网的许多基于逆变器的资源(IBR)中估计电力系统动态。与噪声测量相比,这些资源带来了不同类型的不确定性。BPINN 结合了物理信息神经网络 (PINN) 的优势(如逆问题适用性)和贝叶斯不确定性量化方法。从单机无限总线 (SMIB) 系统和 3 总线系统,到 14 总线 CIGRE 配电网和大型 IEEE 118 总线系统,我们探索了 BPINN 在各种系统上的性能,并从中获得了重要启示。我们还研究了可以加速 BPINN 训练的方法,如预训练和迁移学习。在本文中,我们展示了在存在不确定性的情况下,BPINN 的误差比广泛流行的系统识别 SINDy 方法低几个数量级,比 PINN 的误差低很多,而迁移学习可帮助减少多达 80% 的训练时间。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Bayesian Physics-informed Neural Networks for System Identification of Inverter-dominated Power Systems
While the uncertainty in generation and demand increases, accurately estimating the dynamic characteristics of power systems becomes crucial for employing the appropriate control actions to maintain their stability. In our previous work, we have shown that Bayesian Physics-informed Neural Networks (BPINNs) outperform conventional system identification methods in identifying the power system dynamic behavior under measurement noise. This paper takes the next natural step and addresses the more significant challenge, exploring how BPINN perform in estimating power system dynamics under increasing uncertainty from many Inverter-based Resources (IBRs) connected to the grid. These introduce a different type of uncertainty, compared to noisy measurements. The BPINN combines the advantages of Physics-informed Neural Networks (PINNs), such as inverse problem applicability, with Bayesian approaches for uncertainty quantification. We explore the BPINN performance on a wide range of systems, starting from a single machine infinite bus (SMIB) system and 3-bus system to extract important insights, to the 14-bus CIGRE distribution grid, and the large IEEE 118-bus system. We also investigate approaches that can accelerate the BPINN training, such as pretraining and transfer learning. Throughout this paper, we show that in presence of uncertainty, the BPINN achieves orders of magnitude lower errors than the widely popular method for system identification SINDy and significantly lower errors than PINN, while transfer learning helps reduce training time by up to 80 %.
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