2017
DOI: 10.1016/j.ndteint.2016.10.006
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Nonlinear Lamb wave-mixing technique for micro-crack detection in plates

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Cited by 114 publications
(35 citation statements)
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“…(4) and (5) These terms correspond to possible second order harmonic waves at 2k 1 ) and (2ω 2 , 2k 2 ) which are the sum and difference combinational harmonics respectively [18] along with harmonics of individual fundamental wave. Nonlinear acoustic parameter can be expressed as 4A ω1þω2= ABk 1 k 2 x [15]. In this work, the amplitude of the sum frequency component has been evaluated for 04 various positions for varying propagation distances to assess the localized deformation and is denoted as A ω1þω2 .…”
Section: Lamb Wave Propagation and Mixingmentioning
confidence: 99%
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“…(4) and (5) These terms correspond to possible second order harmonic waves at 2k 1 ) and (2ω 2 , 2k 2 ) which are the sum and difference combinational harmonics respectively [18] along with harmonics of individual fundamental wave. Nonlinear acoustic parameter can be expressed as 4A ω1þω2= ABk 1 k 2 x [15]. In this work, the amplitude of the sum frequency component has been evaluated for 04 various positions for varying propagation distances to assess the localized deformation and is denoted as A ω1þω2 .…”
Section: Lamb Wave Propagation and Mixingmentioning
confidence: 99%
“…1 shows the phase velocity and group velocity dispersion curves of Lamb waves for 2 mm thick modified 9Cr-1 Mo steel plate. Due to multimodal and dispersive nature of Lamb waves, fundamental mode is desirable for any NDE application [15]. Accordingly, in this work, S0 mode was chosen due to its almost non-dispersive nature and uniform mode shape through-out the thickness in lower frequency regime.…”
Section: Selection Of Fundamental Frequenciesmentioning
confidence: 99%
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“…Substituting Equations (7), (8) or (12) into Equation (3) separately, the transfer matrix of the elastic wave with different crack mode can then be deduced. Further, the eigenvalues of the transfer matrix can be studied, and then the propagation characteristics of the elastic waves can be obtained.…”
Section: Local Stiffness Coefficientmentioning
confidence: 99%
“…Wave-based damage detection techniques are employed prevalently in the health-monitoring of structural components. Wave method has been used for many applications in 1-D structure [11], in a plate [12], in metamaterial rods [13], in a square pile [14] and in a non-uniform cross-section piles [15] etc. In particular, techniques exploiting wave-damage interactions have received an increasing attention in the recent past, because of the advantages that they offer over the conventional techniques in terms of robustness and higher sensitivity [16,17].…”
Section: Introductionmentioning
confidence: 99%