2018
DOI: 10.1016/j.cageo.2018.05.006
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GPU acceleration of time gating based reverse time migration using the pseudospectral time-domain algorithm

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Cited by 13 publications
(5 citation statements)
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“…The transmission signal was a Gaussian envelope pulse containing two sinusoidal cycles with a 1 MHz centre frequency. The full-wave simulations were implemented with the pseudospectrum time domain (PSTD) method [37]. The PSTD method assumes that all meshes have square shapes with the same sizes in the computational region.…”
Section: B Simuationmentioning
confidence: 99%
See 1 more Smart Citation
“…The transmission signal was a Gaussian envelope pulse containing two sinusoidal cycles with a 1 MHz centre frequency. The full-wave simulations were implemented with the pseudospectrum time domain (PSTD) method [37]. The PSTD method assumes that all meshes have square shapes with the same sizes in the computational region.…”
Section: B Simuationmentioning
confidence: 99%
“…The mesh size was assigned as dx = 0.11 mm, approximately one-thirteenth the wavelength λ = 1.48 mm in water and one-third the element spacing of the phase array. The time step was arranged to satisfy the Courant-Friedrich-Levy condition as 0.1 [37]. Two simulations were implemented altogether.…”
Section: B Simuationmentioning
confidence: 99%
“…The frugal requirements of the method made it popular in early applications to seismic modeling in the 1980s, given the limited computer memories available at the time (e.g., Kosloff and Baysal, 1982;Fornberg, 1987Fornberg, , 1988Etgen and Dellinger, 1989;Daudt et al, 1989). Recent applications have focused on complex earth models and parallel implementations (see, for instance, Klin et al, 2010;Peng and Cheng, 2016;Xie et al, 2016Xie et al, , 2018. PSTD applications in geophysics are typically defined on unbounded domains or half spaces, thus requiring effective numerical methods to avoid reflections from the computational boundaries of the domain under study.…”
Section: Introductionmentioning
confidence: 99%
“…The implementation of high-efficiency FDTD methods with GPUs is currently a subject of exploration (e.g., Dziekonski, Lamecki and Mrozowski 2011;Zygiridis, Kantartzis and Tsiboukis 2014;Xie et al 2018). Like the FDTD method, the symplectic Euler method is also suitable for parallel computing and thus benefits from advances in parallel and multi-core computing.…”
Section: Introductionmentioning
confidence: 99%