Modified Moving Particle Semi-implicit methods for the prediction of 2D wave impact pressure
By Abbas Khayyer, Hitoshi Gotoh. 2009
330 citations recorded by the source corpus.
Subfields: Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/c797d198548f02945c053f360642b36c1c257a89
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In Computational Mechanics
- Abbas Khayyer
- Hitoshi Gotoh
- Seiichi Koshizuka
- T. Tamai
- Masahiro Kondo
- N. Tsuruta
- Songdong Shao
- Q. Ma
Citations in the corpus
- A short note on Dynamic Stabilization of Moving Particle Semi-implicit method (2013, methodology): “MPS-HS-GC-DS: An enhanced particle method using the HS [12], GC [8] and the newly DS scheme.”
- ENHANCED PREDICTIONS OF WAVE IMPACT PRESSURE BY IMPROVED INCOMPRESSIBLE SPH METHODS (2009, methodology): “1 Time variation of hydrostatic pressure In this section, the improvement in calculation of pressure by employment of the higher order source term is demonstrated by a simple test, that is, time variation of hydrostatic pressure at a fixed point (Khayyer and Gotoh, 2009).”
- Improvement of stability in moving particle semi‐implicit method (2011, methodology): “The second part in Equation (27) is classified into the same type of representations adopted by Khayyer and Gotoh [10], Cummins and Rudman [14], and Colin et al.”
- Current achievements and future perspectives for projection-based particle methods with applications in ocean engineering (2016, methodology): “The so-called CMPS-HS (Khayyer and Gotoh 2009a) has not been able to reproduce this settlement due to excessive repulsive forces corresponding to a repulsive pressure gradientmodel.”
- Enhancement of stability and accuracy of the moving particle semi-implicit method (2011, methodology): “Hence, the PPE with a higher order source term would be obtained as [35]:”
- Least squares moving particle semi-implicit method (2014, methodology): “For instance, Khayyer–Gotoh gradient operator anti-symmetrization [42], Khayyer–Gotoh divergence operator correction [43], Khayyer–Gotoh Laplace operator correction [44], Khayyer– Gotoh gradient operator correction [45], and Suzuki gradient operator correction [39,91] are proposed.”