A new 3D parallel SPH scheme for free surface flows
By A. Ferrari, Michael Dumbser, Eleuterio F. Toro, Aronne Armanini. 2009
351 citations recorded by the source corpus.
Subfields: Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/e3c7b856a3bfac4395a622e8b1f2ef250a2cd191
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In Computational Mechanics
- Benedict D. Rogers
- Damien Violeau
- Abbas Khayyer
- Hitoshi Gotoh
- Salvatore Marrone
- Moncho Gómez-Gesteira
- Alejandro J. C. Crespo
- Matteo Antuono
Citations in the corpus
- State-of-the-art of classical SPH for free-surface flows (2010, methodology): “…most widely used formulation to date, the aim of this paper is to describe the background of classical SPH and its application to free-surface flows (alternative formulations can be seen in the literature: Vila (1999), Ferrari et al. (2009), Molteni et al. (2007), Colagrossi and Landrini (2003)).”
- Application of weakly compressible and truly incompressible SPH to 3-D water collapse in waterworks (2010, neutral): “However, recent work in parallelism for SPH (e.g. Rogers et al. 2007, Moulinec et al. 2008, Ferrari et al. 2009) now allows simulations of flows under real Revision received December 1, 2009/Open for discussion until June 30, 2010.”
- Smoothed particle hydrodynamics (SPH) for free-surface flows: past, present and future (2016, methodology): “(2011) proposed an improvement, the modified virtual boundary particle (MVBP) method, by adding one extra particle in a second layer and a treatment for corners where the method of Ferrari et al. (2009) only partially completes the kernel support. More recently, Fourtakas, Vacondio, and Rogers (2015”
- Free-surface flows solved by means of SPH schemes with numerical diffusive terms (2010, background): “[7] is the nearest to that defined in Molteni and Colagrossi [14] as the former intrinsically accounts for diffusion only inside the density equation and, further, has no tunable parameters.”
- Numerical diffusive terms in weakly-compressible SPH schemes (2012, methodology): “[11] built a numerical diffusive term on the basis of a Rusanov flux.”