2014 IEEE International Ultrasonics Symposium 2014
DOI: 10.1109/ultsym.2014.0037
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Modelling elastic wave propagation using the k-Wave MATLAB Toolbox

Abstract: A new model for simulating elastic wave propagation using the open-source k-Wave MATLAB Toolbox is described. The model is based on two coupled first-order equations describing the stress and particle velocity within an isotropic medium. For absorbing media, the Kelvin-Voigt model of viscoelasticity is used. The equations are discretised in 2D and 3D using an efficient time-stepping pseudospectral scheme. This uses the Fourier collocation spectral method to compute spatial derivatives and a leapfrog finite-dif… Show more

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Cited by 95 publications
(75 citation statements)
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“…The simulations were performed using both the fluid and elastic codes within the k-Wave toolbox [26,27]. The fluid code was used for most simulations, with the elastic code used to confirm that shear waves could be neglected.…”
Section: Simulation Setup Used For the Sensitivity Analysismentioning
confidence: 99%
See 1 more Smart Citation
“…The simulations were performed using both the fluid and elastic codes within the k-Wave toolbox [26,27]. The fluid code was used for most simulations, with the elastic code used to confirm that shear waves could be neglected.…”
Section: Simulation Setup Used For the Sensitivity Analysismentioning
confidence: 99%
“…Due to the increased computational burden of modelling elastic wave propagation, and the finer spatial discretisation required [30], the 3D simulation setup was translated into 2D. Simulations were carried out using the k-Wave 2D elastic PSTD code for 500 kHz, 750 kHz and 1 MHz ultrasound [27]. Two simulations were carried out at each frequency: a fluid simulation with shear speed set to zero throughout the domain, and an elastic simulation with appropriate shear speed and absorption values assigned to the bone layer.…”
Section: Effect Of Shear Waves In the Skullmentioning
confidence: 99%
“…We use here the elastic wave equation solver k-Wave [33], for the numerical solution using a given 3D heterogeneous model. The sensors and sources can be modelled with an arbitrary geometry and the simulations can be run faster on GPUs with single precision (32-bit representation) [34], [35].…”
Section: A Solving the Elastic Wave Equation On Gpus For Fast Synthementioning
confidence: 99%
“…In most of the geophysical simulation studies, the heterogeneous sound velocity and density model (together called the velocity model) are used for solving the forward problem of acoustic/elastic wave propagation through a viscoelastic medium [5], [3]. For the simulation of only the elastic case like in [6], [7], the viscous damping terms { } c c ρ as a 3D array (specified in each grid point) of the computational domain and uses a Fourier domain pseudo-spectral method for solving spatial derivatives in the coupled PDEs in (2) and a leapfrog finite-difference scheme for time marching (with a spatial and temporal staggered grid arrangement) as detailed in Treeby et al [33]- [35]. The pseudo-spectral method for computing spatial derivatives through fast Fourier transforms (FFTs) and its inverse (IFFT) makes the k-Wave solver computationally efficient and parallelizable over GPUs.…”
Section: A Solving the Elastic Wave Equation On Gpus For Fast Synthementioning
confidence: 99%
“…The acoustic wave level simulations are based on a Matlab toolbox, i.e., k-Wave [11], which implements the pseudo-spectral and k-space method, discussed in Section 2, to solve acoustic wave propagation equations. The simulation consists of a 2-dimensional section of the human arm, including bones, muscles, fat and skin, as in [2].…”
Section: Multi-scale Simulatormentioning
confidence: 99%