A simple procedure to improve the pressure evaluation in hydrodynamic context using the SPH
By Diego Molteni, Andrea Colagrossi. Computer Physics Communications, 2009
592 citations recorded by the source corpus.
Subfields: Computational Mechanics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/84e2c1e8f9d2172518f26b845eb5ebadea79af03
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
- Abbas Khayyer
- Hitoshi Gotoh
- Seiichi Koshizuka
- Benedict D. Rogers
- Damien Violeau
- Masahiro Kondo
- Salvatore Marrone
- Matteo Antuono
In Mechanics of Materials
- Abbas Khayyer
- Hitoshi Gotoh
- Seiichi Koshizuka
- Salvatore Marrone
- Matteo Antuono
- Benedict D. Rogers
- Damien Violeau
- Masahiro Kondo
Citations in the corpus
- Enhancement of stability and accuracy of the moving particle semi-implicit method (2011, methodology): “Snapshots of fluid particles and pressure field at two different instants by MPS-HS-HL (a and c) and MPS-HS-HL-ECS-GC (b and d), enhancement of simulation results by refinement of spatial resolution (e and f) - A jet impinging on a flat plate [53].”
- Experimental investigation of dynamic pressure loads during dam break (2013, methodology): “The advancing front can be assimilated to a jet impinging on a flat plate, for which an analytical solution of the pressure and velocity fields is available Taylor (1966)Molteni and Colagrossi (2009). The stationary value of P/ρ v(2) for an impinging jet is 0.”
- Improvement of stability in moving particle semi‐implicit method (2011, methodology): “A density diffusion term was proposed by Molteni and Colagrossi [13] to improve the pressure evaluation.”
- Free-surface flows solved by means of SPH schemes with numerical diffusive terms (2010, methodology): “Exploiting a different smoothing process, Molteni and Colagrossi [14] added a simple numerical diffusion terms in the density equation.”
- Numerical diffusive terms in weakly-compressible SPH schemes (2012, methodology): “[11], Molteni & Colagrossi [12] and Antuono et al.”
- Smoothed particle hydrodynamics (SPH) for free-surface flows: past, present and future (2016, methodology): “The most famous of these is that of Monaghan (1992), who also published another review paper a decade ago (Monaghan, 2005).”