基于增强液态神经网络的励磁系统故障检测模型

Fault Detection Method for Excitation Systems Based on Enhanced Liquid Neural Networks

  • 摘要: 励磁系统故障严重威胁电力系统安全稳定运行,而工程上常用的离散时间数据驱动模型在多桥并列励磁系统的早期故障检测方面存在明显局限。此类模型依赖固定采样序列,难以刻画连续电磁过程的细微演化和多测量点的空间耦合,对噪声和数据缺失也较为敏感,导致微弱故障特征和多时间尺度退化过程难以及时识别。为此,本文首次将液态神经网络引入励磁系统故障检测领域,提出面向多桥并列励磁装置的增强型液态神经网络模型 E-LNN。该模型通过常微分方程在连续时间上描述神经元状态演化,并引入空间-时间耦合注意力、多尺度可变时间常数和故障敏感稀疏连接三类增强机制,以同时刻画桥间电磁耦合关系、从微秒级瞬态冲击到小时级缓慢劣化的动态特征以及异常模式的差异性。实验结果表明,E-LNN 在涵盖 12 种故障模式的数据集上检测准确率达 94.83%,较次优方法提升 2.69%,在强噪声和严重数据缺失条件下仍保持稳定性能,有效弥补传统离散时间模型在鲁棒性和早期故障捕捉方面的不足,体现出良好的工程应用价值。

     

    Abstract: Excitation system faults pose a serious threat to the secure and stable operation of power systems, while commonly used discrete-time data-driven models exhibit clear limitations for early fault detection in multi-bridge paralleled excitation systems. Relying on fixed sampling sequences, such models struggle to capture the fine evolution of continuous electromagnetic processes and the spatial coupling among multiple measurement points, and are sensitive to noise and missing data, making weak fault signatures and multi–time-scale degradation processes difficult to detect in time. To address these issues, this paper, for the first time, introduces liquid neural networks (LNNs) into excitation system fault detection and proposes an enhanced liquid neural network model (E-LNN) tailored for multi-bridge paralleled excitation devices. The model describes neuron state evolution in continuous time via ordinary differential equations and incorporates three enhancement mechanisms spatio-temporal coupling attention, a multi-scale variable time-constant scheme, and fault-sensitive sparse connectivity—to jointly characterize electromagnetic coupling among bridges, dynamic features ranging from microsecond-level transients to hour-level slow degradation, and the distinctiveness of abnormal patterns. Experimental results show that E-LNN achieves a detection accuracy of 94.83% on a dataset covering 12 fault modes, outperforming the second-best method by 2.69%. Under heavy noise and severe missing data, it still maintains stable performance, effectively overcoming the shortcomings of traditional discrete-time models in robustness and early fault capture and demonstrating strong potential for engineering applications.

     

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