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A Comparative Analysis of Signal Decomposition Techniques for Structural Health Monitoring on an Experimental Benchmark

期刊

SENSORS
卷 21, 期 5, 页码 -

出版社

MDPI
DOI: 10.3390/s21051825

关键词

signal processing; structural health monitoring; adaptive mode decomposition methods; time-frequency analysis; damage detection; empirical mode decomposition; Hilbert Vibration Decomposition; variational mode decomposition

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Signal processing is crucial in vibration-based Structural Health Monitoring (SHM), but analyzing real-life vibration measurements can be complex. Efficiently decomposing systems into independent components is necessary for understanding dynamic behavior. Three adaptive mode decomposition methods have been chosen for in-depth analysis and comparison in terms of their characteristics and performance.
Signal Processing is, arguably, the fundamental enabling technology for vibration-based Structural Health Monitoring (SHM), which includes damage detection and more advanced tasks. However, the investigation of real-life vibration measurements is quite compelling. For a better understanding of its dynamic behaviour, a multi-degree-of-freedom system should be efficiently decomposed into its independent components. However, the target structure may be affected by (damage-related or not) nonlinearities, which appear as noise-like distortions in its vibrational response. This response can be nonstationary as well and thus requires a time-frequency analysis. Adaptive mode decomposition methods are the most apt strategy under these circumstances. Here, a shortlist of three well-established algorithms has been selected for an in-depth analysis. These signal decomposition approaches-namely, the Empirical Mode Decomposition (EMD), the Hilbert Vibration Decomposition (HVD), and the Variational Mode Decomposition (VMD)-are deemed to be the most representative ones because of their extensive use and favourable reception from the research community. The main aspects and properties of these data-adaptive methods, as well as their advantages, limitations, and drawbacks, are discussed and compared. Then, the potentialities of the three algorithms are assessed firstly on a numerical case study and then on a well-known experimental benchmark, including nonlinear cases and nonstationary signals.

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