journal article·2000-08

Wavelet analysis of plate wave propagation in composite laminates

Hyunjo Jeong, Young-Su Jang

Composite Structures· Volume 49· Issue 4
Publisher page

Abstract

Abstract A new approach is presented for the analysis of transient waves propagating in composite laminates. The wavelet transform (WT) using the Gabor wavelet is applied to the time–frequency analysis of dispersive plate waves. It is shown that the peaks of the magnitude of WT in the time–frequency domain are related to the arrival times of group velocity. Experiments are performed using a lead break as the simulated acoustic emission source on the surface of quasi-isotropic and unidirectional graphite/epoxy laminates. For predictions of the dispersion of the flexural mode, Mindlin plate theory is shown to give good agreement with the experimental results. The planar source location based on the flexural wave is performed using a triangulation method. The use of frequency-dependent arrival time of output signal and angular dependence of group velocity provides accurate results of source location for anisotropic laminates.
Source: openaire · Quality: candidate unverified · Source record ↗

Research context

OpenAlex topics: Ultrasonics and Acoustic Wave Propagation · Structural Health Monitoring Techniques · Thermography and Photoacoustic Techniques

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (13)

Show source-provided references
1. Calculation of wave propagation in composite materials using the Lamb wave concept10.1177/002199838902300205 ↗
2. Ultrasonic plate waves in paper10.1016/0041-624X(79)90096-9 ↗
3. Long wavelength approximation for Lamb wave characterization of composite laminates10.1080/09349848909409465 ↗
4. Extensional and flexural waves in a thin-walled graphite/epoxy tube10.1177/002199839202601401 ↗
5. Source location in thin plates using cross-correlation10.1121/1.402348 ↗
6. Ruskai MB, Belykin G, Daubechies I, Meyer Y, Coifman R, Mallat S, Raphael L (Ed.), Wavelets and their applications. Boston: Jones and Bartlett, 1992
7. Time frequency analysis of dispersive waves by means of wavelet transform10.1115/1.2896009 ↗
8. Wavelet transform of acoustic emission signals
9. Jeong H, Jang YS. Fracture source location in thin plates using the wavelet transform of dispersive waves. IEEE Trans on Ultrasonics, Ferroelectrics, and Frequency Control
10. Prosser WH, Gorman MR. Plate mode velocities in graphite/epoxy plates. J Acoustical Soc Amer 1994; 96 (Part I):902–90710.1121/1.410265 ↗
11. Chui · 1992
12. Jones · 1975
13. Acoustic emission source location in two dimensions by an array of three sensors10.1016/0029-1021(76)90027-X ↗