具有卓越噪声处理能力的增强型完整集合 EMD:用于电力系统分析的稳健信号分解方法

IF 1.8 Q3 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Engineering reports : open access Pub Date : 2024-03-21 DOI:10.1002/eng2.12862
Manuel Soto Calvo, Han Soo Lee
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引用次数: 0

摘要

信号分解在多个领域都至关重要,尤其是对电力系统中复杂信号的分析。了解这些信号中的振荡和模式可对能源资源管理、电网稳定性和高效系统运行产生重大影响。本文提出了一种基于自适应噪声的完全集合经验模式分解(CEEMDAN)的高级增强分解方法,以减轻传统 CEEMDAN 及其改进版的固有缺点。与 CEEMDAN 的广义噪声方法不同,所提出的方法引入了自适应噪声,通过在每次迭代后纳入一个定制的过滤和更新过程来增强目标信号噪声处理能力。与传统方法相比,这种方法能实现更精确的信号分解。利用人工生成的信号进行了综合测试,这些信号具有模式混合、变频振荡、复杂的真实世界电力需求信号、发电机轴振动和局部放电信号等特点。结果表明,所提出的方法在两个重要方面优于传统技术。首先,它能对信号的固有模式(IMF)进行出色的频谱分离,从而提高分解精度。其次,它大大减少了移位迭代次数,从而减轻了计算负荷。这些进步为分析非线性和非稳态信号提供了更精确、更高效的框架。
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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Enhanced complete ensemble EMD with superior noise handling capabilities: A robust signal decomposition method for power systems analysis

Signal decomposition is crucial in several domains, particularly in the dissection of complex signals present in electrical power systems. Understanding the oscillations and patterns within these signals can significantly influence energy resource management, grid stability, and efficient system operation. This paper presents an advanced enhanced decomposition method based on Complete Ensemble Empirical Mode Decomposition with Adaptive Noise (CEEMDAN) to mitigate the inherent drawbacks of the conventional CEEMDAN and its improved version. Unlike CEEMDAN's generalized noise approach, the proposed method introduces adaptive noise, enhancing target signal noise handling by incorporating a tailored filtering and updating process after each iteration. This leads to more accurate signal decomposition compared to traditional methods. Comprehensive tests were conducted using artificially generated signals characterized by mode mixing, varying frequency oscillations, complex real-world electrical demand signals, generator axis vibrations and partial discharge signals. The results demonstrate that the proposed method outperforms traditional techniques in two significant aspects. First, it provides superior spectral separation of the intrinsic modes (IMF) of the signal, thereby enhancing decomposition accuracy. Second, it significantly reduced the number of shifting iterations, thereby alleviating the computational load. These advancements have led to a more accurate and efficient framework that is essential for analyzing nonlinear and nonstationary signals.

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CiteScore
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审稿时长
19 weeks
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