Outlier-resistant guided wave dispersion curve recovery and measurement placement optimization base on multitask complex hierarchical sparse Bayesian learning

IF 7.9 1区 工程技术 Q1 ENGINEERING, MECHANICAL Mechanical Systems and Signal Processing Pub Date : 2024-11-17 DOI:10.1016/j.ymssp.2024.112137
Shicheng Xue, Wensong Zhou, Yong Huang, Lam Heung Fai, Hui Li
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Abstract

Due to extensive detection range and high sensitivity to defects, ultrasonic Lamb waves are extensively studied in the fields of Nondestructive Testing and Structural Health Monitoring. In scenarios where the material parameters or geometric parameters of the waveguide are unknown, the dispersion relation of the guided wave cannot be calculated by the forward model. Consequently, it becomes imperative to extract wave propagation characteristics of Lamb wave from the acquired Lamb wave data. This paper presents a multitask complex hierarchical sparse Bayesian learning (MuCHSBL) method which is aimed at enhancing the efficacy of the dispersion relation solution by considering the continuity of the recovered dispersion curve in the frequency-wavenumber domain. Furthermore, the posterior distributions quantified by MuCHSBL are employed to optimize the placement of measurement points. Numerical and experimental studies are conducted to verify the effectiveness of the proposed method. Comparison analysis with the conventional approach demonstrates the significant enhancement in accuracy of recovering dispersion curves by the proposed method.
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基于多任务复杂分层稀疏贝叶斯学习的抗离群导波频散曲线恢复与测量位置优化
由于检测范围广且对缺陷的灵敏度高,超声λ波在无损检测和结构健康监测领域得到了广泛研究。在波导的材料参数或几何参数未知的情况下,无法通过正演模型计算导波的频散关系。因此,从获取的 Lamb 波数据中提取 Lamb 波的波传播特性成为当务之急。本文提出了一种多任务复杂分层稀疏贝叶斯学习(MuCHSBL)方法,旨在通过考虑频率-波数域中恢复的频散曲线的连续性,提高频散关系求解的效率。此外,还利用 MuCHSBL 量化的后验分布来优化测量点的位置。为了验证所提方法的有效性,我们进行了数值和实验研究。与传统方法的对比分析表明,拟议方法显著提高了频散曲线恢复的准确性。
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来源期刊
Mechanical Systems and Signal Processing
Mechanical Systems and Signal Processing 工程技术-工程:机械
CiteScore
14.80
自引率
13.10%
发文量
1183
审稿时长
5.4 months
期刊介绍: Journal Name: Mechanical Systems and Signal Processing (MSSP) Interdisciplinary Focus: Mechanical, Aerospace, and Civil Engineering Purpose:Reporting scientific advancements of the highest quality Arising from new techniques in sensing, instrumentation, signal processing, modelling, and control of dynamic systems
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