2016
DOI: 10.1016/j.wavemoti.2015.09.010
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Excitation of dominant flexural guided waves in elastic hollow cylinders using time delay circular array transducers

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Cited by 14 publications
(8 citation statements)
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“…NME 3742 is an effective method to analyze the propagation of the non-axisymmetric guided wave. The final particle velocity field of the cylinder can be expanded in the form of an infinite series of the normal modes traveling in a waveguide, which are orthogonal to each other.…”
Section: Configuration Of the Sam-mpt Array And The Pipe Health Monitoring Methodsmentioning
confidence: 99%
“…NME 3742 is an effective method to analyze the propagation of the non-axisymmetric guided wave. The final particle velocity field of the cylinder can be expanded in the form of an infinite series of the normal modes traveling in a waveguide, which are orthogonal to each other.…”
Section: Configuration Of the Sam-mpt Array And The Pipe Health Monitoring Methodsmentioning
confidence: 99%
“…Based on reference [18], the guided waves propagating in the axial direction in pipes involve torsional waves T(N,m) and longitudinal waves L(N,m), where the integer N denotes the circumferential order and m represents the group order of a mode. Because the fundamental torsional guided wave mode T(0,1) has the attracting characteristics of no dispersion, low probability of mode conversion, uniform wave-structures in the thickness direction and no response to liquids that may exist at the pipe surface, T(0,1) is most commonly used for pipe inspection [19] and was selected in this work for investigation.…”
Section: Phase Characteristics Of the Guided Wave Reflected From A Rementioning
confidence: 99%
“…[29] implemented the obliquely propagating plane waves by using the helical excitation and phased array excitation, respectively, dominant flexural modes are excited in cylinders, which is also validated by numerical simulations and experiments, proving the effectiveness of the ray-plate theory. Similarly, Zhang et al [30,31] also applied a helical comb magnetostrictive patch transducer (HCMPT) [30] and a time delay circular array transducer (TDCAT) [31] to generate flexural cylinder modes. Dominant flexural modes of L(1,1), T (3,1) and L(2,2), respectively, were successfully excited and verified by finite element simulations and experiments.…”
Section: Introductionmentioning
confidence: 99%