2008
DOI: 10.1016/j.jsv.2008.04.028
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A semi-analytical finite element formulation for modeling stress wave propagation in axisymmetric damped waveguides

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Cited by 162 publications
(96 citation statements)
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“…However, the experimental measurements of Barshinger and Rose are largely limited to above 0.6 MHz, with only a few data points around 0.2 MHz. The analysis of Barshinger and Rose [2] has been extended to make use of the SAFE method, see for example Marzani et al [9], and Hua and Rose [10]; however, there is little further experimental data available in the literature with which to validate predictions obtained using these models, especially at lower frequencies. Accordingly, there is a clear need to review and further validate 6 the viscoelastic properties obtained using shear/torsional modes against data measured separately for longitudinal modes, especially in the frequency range 20 to 120 kHz.…”
Section: Introductionmentioning
confidence: 99%
“…However, the experimental measurements of Barshinger and Rose are largely limited to above 0.6 MHz, with only a few data points around 0.2 MHz. The analysis of Barshinger and Rose [2] has been extended to make use of the SAFE method, see for example Marzani et al [9], and Hua and Rose [10]; however, there is little further experimental data available in the literature with which to validate predictions obtained using these models, especially at lower frequencies. Accordingly, there is a clear need to review and further validate 6 the viscoelastic properties obtained using shear/torsional modes against data measured separately for longitudinal modes, especially in the frequency range 20 to 120 kHz.…”
Section: Introductionmentioning
confidence: 99%
“…For example, Castaings and Lowe [11] calculate the eigenmodes for an elastic waveguide of arbitrary cross section surrounded by an absorbing region. Energy dissipation in coated pipes was studied by both Mu and Rose [12] and Marzani et al [13], who both used the SAFE method. Here, the SAFE method is applied in its most general form, that is, the problem is solved for all available symmetrical and non-symmetrical eigenmodes (the number of independent eigenmodes found being equal to the number of nodes in the finite element mesh).…”
Section: Introductionmentioning
confidence: 99%
“…Figures 1 and 2 show the dispersion curves and attenuation respectively for the aforementioned system. Re-sults given by the PSCM are shown in blue circles and the results obtained with a (Semi-Analytical Finite Element) SAFE (for this method see paper by Marzani et al [15] for instance) simulation are given in red asterisks. As can be The next example consists of a cylinder made of a viscoelastic material with hexagonal symmetry (transversely isotropic).…”
Section: Dispersion Curves For Guided Waves In Viscoelastic Materialsmentioning
confidence: 99%