Crack detection in beam structures with a novel Laplace based Wavelet Finite Element method
Shuaifang Zhang, Dongsheng Li, Wei Shen, Xiwen Zhang, Yu Liu

TL;DR
This paper introduces a novel Laplace-based wavelet finite element method for efficient ultrasonic crack detection in beam structures, reducing computational time while maintaining accuracy.
Contribution
It combines Laplace transform with B-spline wavelet finite element method to enhance simulation efficiency in ultrasonic guided wave propagation analysis.
Findings
Reduced computational time for wave propagation simulations
Maintained accuracy with larger time integration intervals
Effective crack detection in beam structures across different materials
Abstract
Beam structure is one of the most widely used structures in mechanical engineering and civil engineering. Ultrasonic guided wave based crack identification is one of the most important and accepted approaches applied to detect unseen small flaws in structures. Numerical simulations of ultrasonic guided wave propagation have caught more and more attention due to the fast development of hardware and software in the last few years. From all the numerical simulation methods, wavelet based finite element method has been proved to be one of the most efficient methods due to its better spatial resolution, which means it needs fewer elements to get the same accuracy and it can improve the calculation cost significantly. However, it needs a very small time interval. Laplace transform can easily convert the time domain into a frequency domain and then revert it back to a time domain. Laplace…
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Taxonomy
TopicsUltrasonics and Acoustic Wave Propagation · Structural Health Monitoring Techniques · Non-Destructive Testing Techniques
