2019
DOI: 10.48550/arxiv.1905.05289
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Transient Propagation and Scattering of Quasi-Rayleigh Waves in Plates: Quantitative comparison between Pulsed TV-Holography Measurements and FC(Gram) elastodynamic simulations

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Cited by 2 publications
(2 citation statements)
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“…The final full solver enables highorder accuracy and nearly dispersionless resolution of propagating waves with mild, linear Courant-Friedrichs-Lewy constraints on the temporal discretization-properties that are important for adequate resolution of the different spatial and temporal scales involved between the supershear source dynamics and the subsequent tsunami dynamics. Both implicit and explicit FC-based partial differential equation solvers have been successfully constructed and utilized for a variety of physical problems including those governed by radiative transfer equations (Gaggioli et al 2019), classical wave and diffusion equations (Lyon & Bruno 2010;Bruno & Prieto 2014), Euler equations (Shahbazi et al 2013), convection-diffusion equations (Amlani et al 2021), Navier-Cauchy elastodynamics equations (Amlani & Bruno 2016;Amlani et al 2019), Navier-Stokes fluid equations (Albin & Bruno 2011;Bruno et al 2019;Fontana et al 2020) and fluid-structure hemodynamics equations (Amlani & Pahlevan 2020).…”
Section: Pseudospectral Numerical Analysis Based On Fourier Continuationmentioning
confidence: 99%
“…The final full solver enables highorder accuracy and nearly dispersionless resolution of propagating waves with mild, linear Courant-Friedrichs-Lewy constraints on the temporal discretization-properties that are important for adequate resolution of the different spatial and temporal scales involved between the supershear source dynamics and the subsequent tsunami dynamics. Both implicit and explicit FC-based partial differential equation solvers have been successfully constructed and utilized for a variety of physical problems including those governed by radiative transfer equations (Gaggioli et al 2019), classical wave and diffusion equations (Lyon & Bruno 2010;Bruno & Prieto 2014), Euler equations (Shahbazi et al 2013), convection-diffusion equations (Amlani et al 2021), Navier-Cauchy elastodynamics equations (Amlani & Bruno 2016;Amlani et al 2019), Navier-Stokes fluid equations (Albin & Bruno 2011;Bruno et al 2019;Fontana et al 2020) and fluid-structure hemodynamics equations (Amlani & Pahlevan 2020).…”
Section: Pseudospectral Numerical Analysis Based On Fourier Continuationmentioning
confidence: 99%
“…PDE solvers based on such an approach maintain the desirable qualities of spectrally-accurate numerical solvers for time-dependent systems: they can produce accurate solutions by means of relatively coarse discretizations and, importantly, they carry minimal numerical diffusion or dispersion errors (manifesting as artificial amplitude decay or period elongation). FC-based PDE solvers have been successfully constructed for a variety of physical equations including classical wave equations [17,18], non-linear Burgers systems [19], Euler equations [20,21], Navier-Stokes equations [22,23,24], radiative transfer equations [25], Navier elastodynamics equations [26,27] and 1D fluid-structure hemodynamics equations [28]. The numerical methodology introduced in this work represents a fully-realized 3D convection-diffusion solver based on this Fast Fourier Transform (FFT)-speed Fourier continuation approximation procedure for both Dirichlet and Neumann boundary conditions.…”
Section: Introductionmentioning
confidence: 99%