2002
DOI: 10.1016/s0997-7538(02)01238-x
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Transient waves in viscoelastic cylindrical layered media

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Cited by 5 publications
(6 citation statements)
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References 39 publications
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“…Previous studies have shown that wave propagation in cylindrically layered media is determined by scattering effects generated by the refractions and reflections at the interfaces of the internal layers and boundaries. [71] Here, the simulation verified that these scattering effects from the internal layers contribute to the circumferential waves that were measured in a pulse-echo setup. We were interested in using pulse-echo to eliminate the additional complexity and alignment challenges of using two phase array transducers, as would be required in a pitch-catch setup.…”
Section: Ultrasound Wave Propagationsupporting
confidence: 69%
“…Previous studies have shown that wave propagation in cylindrically layered media is determined by scattering effects generated by the refractions and reflections at the interfaces of the internal layers and boundaries. [71] Here, the simulation verified that these scattering effects from the internal layers contribute to the circumferential waves that were measured in a pulse-echo setup. We were interested in using pulse-echo to eliminate the additional complexity and alignment challenges of using two phase array transducers, as would be required in a pitch-catch setup.…”
Section: Ultrasound Wave Propagationsupporting
confidence: 69%
“…In [1] the authors used the combination of the Fourier transform and the method of characteristics to obtain the response of a multilayered viscoelastic medium to a dynamic out-of-plane shear traction. The same methods are used by the authors in [2] for the investigation of two-dimensional transient waves in cylindrical layered media composed of N isotropic homogeneous layers. The method of characteristics is also used in [3].…”
Section: Introductionmentioning
confidence: 99%
“…In contrast, it is possible to measure wave attenuation versus frequency and to deduce variations of complex material moduli in given frequency domains, 9 and whether these moduli are frequency dependent or not, it is then straightforward to use them as input data in a frequency model. It may be possible to establish corresponding relaxation-time models, 10,11 but this can be quite difficult too. This paper presents the use of a commercially available FE code 8 for modeling the propagation and diffraction of torsional wave modes along metallic pipes coupled to solid elements.…”
Section: Introductionmentioning
confidence: 99%