4.6 Article

Wavefield Analysis Tools for Wavenumber and Velocities Extraction in Polar Coordinates

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TUFFC.2021.3106040

Keywords

Compressive sensing; distance regularized level set (DRLSE); group velocity; orthogonal matching pursuit (OMP); phase velocity; wavefield Analysis

Funding

  1. Polish National Science Center [2018/29/B/ST8/00045]

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This study experimentally characterizes the Lamb waves in plate-like structures, overcoming the limitations of prior semianalytical finite element simulations. By utilizing scanning laser Doppler vibrometer measurements and signal processing methods, the polar representation of the Lamb waves' wavenumber is extracted, and the effectiveness of two different methods is validated.
Experimental characterization of Lamb waves in plate-like structures overcomes the intrinsic limits of a priori semianalytical finite element simulations, where material inaccuracies and nonidealities cannot be easily considered. Unfortunately, the experimental extraction of guided wave dispersion curves, and especially their polar representation along different directions of propagation at a given frequency, is not trivial. In nonisotropic materials, such analysis is a key aspect for a reliable and robust characterization of the behavior of waves. In this work, by exploiting scanning laser Doppler vibrometer measurements with narrowband excitation, two different signal processing methods for the extraction of the wavenumber polar representation at the excitation frequency are investigated and characterized. The first method is based on a distance regularized level set (DRLSE) algorithm, widely used in image processing and computer vision but, to the best of the author's knowledge, never used in the Lamb waves' field. The second method is based on the 2-D sparse wave number analysis which exploits the wavefield sparse representation in the wavenumber domain. With a precise and reliable extraction of the wavenumber characteristic in the k-space, the polar representations at the excitation frequency of phase and group velocities can be estimated. The former, by exploiting the well-known wavenumber-frequency relation, the latter, instead, by computing numerical derivative among wavenumbers at multiple frequencies. The methodology has been validated on three different composite plates with different degrees of nonisotropy properties. The results show the effectiveness of the two methods, highlighting the advantages and disadvantages of both.

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