FINITE-DIFFERENCE TVD SCHEME FOR COMPUTATION OF DAM-BREAK PROBLEMS

By J. S. Wang, H. Ni, Y. S. He. 2000

146 citations recorded by the source corpus.

Subfields: Computational Mechanics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/8d65c728e0b8c97849c00e2cefebda2c19938438

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In Computational Mechanics

1. Weiming Wu
2. Roger A. Falconer
3. Binliang Lin
4. Dongfang Liang
5. Sam S. Y. Wang
6. H. Ozmen-Cagatay
7. Selahattin Kocaman

In Mathematical Physics

1. Roger A. Falconer
2. Binliang Lin
3. Dongfang Liang

Citations in the corpus

• Simulation of rapidly varying flow using an efficient TVD–MacCormack scheme (2007, methodology): “One is the Godunov method, which solves Riemann problems at the interfaces of grid cells (e.g. References [7–9]).”
• One-dimensional explicit finite-volume model for sediment transport (2008, background): “…flux schemes (Godunov, 1959; Ying et al., 2004), approximate Riemann solvers (Roe, 1981; Osher and Solomon, 1982; Harten et al., 1983; Toro et al., 1994), and TVD (Total Variation Diminishing) schemes (Harten, 1983; Yee, 1987; Garcia-Navarro et al., 1992; Delis and Skeels, 1998; Wang et al., 2000).”
• Comparison between TVD-MacCormack and ADI-type solvers of the shallow water equations (2006, unknown): “[23,21,22,11]).”