Numerical simulation of interfacial flows by smoothed particle hydrodynamics

By Andrea Colagrossi, M. Landrini. 2003

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View Paper: https://www.semanticscholar.org/paper/f1d6173e92203ca77ee8c57558a9cfc0e82f6b0c

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In Computational Mechanics

Citations in the corpus

Godunov-type methods for free-surface shallow flows: A review (2007, background): “The Smooth Particle Hydrodynamics (SPH), see for example Monagham (1982), has also been applied to shallow water type flows, see for example the work of Zoppou and Roberts (2003) and that of Colagrossi and Landrinni (2003).”
An improved SPH method for modeling liquid sloshing dynamics (2012, result): “It has been demonstrated that improved SPH particle approximations with higher order accuracy can lead to much better results than conventional SPH particle approximation schemes [49].”
Fluid–particle flow simulations using two-way-coupled mesoscale SPH–DEM and validation (2013, background): “For the interested reader, please see Colagrossi and Landrini (2003); ?)”
Experimental investigation of dynamic pressure loads during dam break (2013, result): “Colagrossi et al.Colagrossi and Landrini (2003) and Asai et al. Asai et al. (2012) reported a good agreement for a Smoothed Particle Hydrodynamics (SPH) solver and Park et al. Park et al. (2012) and Abdolmaleki et al. Abdolmaleki et al. (2004) provided similar results for RANS solutions.”
Numerical investigation of Newtonian and non-Newtonian multiphase flows using ISPH method (2013, background): “Thus, it has recently received a great deal of attention for modeling multiphase flow problems [5–14].”
Enhancement of stability and accuracy of the moving particle semi-implicit method (2011, methodology): “[10,15,13]), conservative smoothing [27,28,85] and particle adding technique [84].”
Two-dimensional SPH simulations of wedge water entries (2006, methodology): “[18], by periodic density re-initialization using a second order accurate interpolation through amoving least square kernel.”
Free surface flows simulations in Pelton turbines using an hybrid SPH-ALE method (2010, methodology): “These fictitious fluxes are computed in a way similar to the well-known technique of ghost particles (Colagrossi and Landrini 2003).”
A multi-phase SPH method for macroscopic and mesoscopic flows (2006, background): “Colagrossi and Landrini (2003) modify the approximation form of spatial derivatives to diminish the effects of large density difference across the interface.”
The 3D Numerical Simulation for the Propagation Process of Multiple Pre-existing Flaws in Rock-Like Materials Subjected to Biaxial Compressive Loads (2016, background): “This disturbance eventually propagates with time towards the interior from the boundary and affects the final solution(s) (Colagrossi and Landrini 2003).”
Numerical diffusive terms in weakly-compressible SPH schemes (2012, methodology): “In Colagrossi & Landrini [7] the authors suggested to filter the density field through a Mean Least Square (MLS) integral interpolation.”
Smoothed particle hydrodynamics model applied to hydraulic structures: a hydraulic jump test case (2010, methodology): “For this study, the truncated Gaussian kernel of Colagrossi and Landrini (2003) was chosen with a radius of 3h, whereh = 20 cm is the smoothing length and is similar to the initial particle distance.”