Simulation of near-shore solitary wave mechanics by an incompressible SPH method

By Edmond Yat-Man Lo, Songdong Shao. 2002

469 citations recorded by the source corpus.

Subfields: Computational Mechanics

View Paper: https://www.semanticscholar.org/paper/fb3dc1905dc0f222889edd7b1e2c9650eb1a0e61

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Mechanics

1. Abbas Khayyer
2. Hitoshi Gotoh
3. Moubin Liu
4. Guirong Liu
5. Songdong Shao
6. Benedict D. Rogers
7. Yan Zhou
8. S. Yan

Citations in the corpus

• Numerical simulation of landslide impulsive waves by incompressible smoothed particle hydrodynamics (2008, methodology): “In the second approach, called incompressible-SPH (I-SPH) [14, 20, 21], unlike compressible SPH method, the pressure is directly obtained by solving a Poisson equation of pressure that satisfies incompressibility.”
• Corrected Incompressible SPH method for accurate water-surface tracking in breaking waves (2008, background): “Another approach lies in the introduction of a hybrid term that combines a standard SPH first derivative with a finite difference approximation of the first derivative (Morris et al., 1997; Cummins and Rudman, 1999; Lo and Shao, 2002).”
• An improved SPH method for modeling liquid sloshing dynamics (2012, background): “(20) is no longer closed, an eddy viscosity assumption is used [48].”
• Smooth particle hydrodynamics: status and future potential (2007, methodology): “Lo and Shao (2002) demonstrated the use of a Smagorinsky type sub-grid scale turbulence model for high velocity applications using an incompressible SPH formulation.”
• SPHysics - development of a free-surface fluid solver - Part 1: Theory and formulations (2012, methodology): “Following Monaghan (1994), the fluid in the SPH formalism is treated as weakly compressible and an equation of state is used to determine fluid pressure.”
• A review on approaches to solving Poisson’s equation in projection-based meshless methods for modelling strongly nonlinear water waves (2016, methodology): “In the above equation, η is a small number introduced to keep the denominator non-zero and often taken as h/10 (e.g. Lo and Shao 2002).”
• Smoothed Particle Hydrodynamics (SPH): an Overview and Recent Developments (2010, methodology): “Shao and his colleagues simulated near-shore solitary wave mechanics by an incompressible SPH method [374].”