Case Study: Malpasset Dam-Break Simulation using a Two-Dimensional Finite Volume Method

By Alessandro Valiani, Valerio Caleffi, A. Zanni. 2002

294 citations recorded by the source corpus.

Subfields: Computational Mechanics

View Paper: https://www.semanticscholar.org/paper/8b5cad43221cdb2341b8aa39813a66c956c5e52a

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In Computational Mechanics

1. Reza Marsooli
2. Weiming Wu
3. Sam S. Y. Wang
4. Luis Cea
5. Shin-Jye Liang
6. Mingqiu Wu
7. Ernest Bladé
8. Xinya Ying

Citations in the corpus

• A simple and efficient unstructured finite volume scheme for solving the shallow water equations in overland flow applications (2015, background): “…the CFL condition have been proposed in 2D unstructured solvers for the shallow water equations, which mainly differ in the way in which the characteristic length of a grid cell is defined [Guinot and Soares-Frazao, 2006; Marche et al., 2007; Sanders et al., 2008; Valiani et al., 2002; Yoon, 2004].”
• Improved implementation of the HLL approximate Riemann solver for one-dimensional open channel flows (2008, methodology): “In the computation the grid size was the same as used in the numerical simulation by Valiani et al. (2002), that is, x = 0.1 m, so that the computed results from the present scheme can be compared with the existing results.”
• A depth-averaged 2D shallow water model for breaking and non-breaking long waves affected by rigid vegetation (2012, methodology): “Brufau et al. (2002), Valiani et al. (2002), Begnudelli and Sanders (2006), Ying and Wang (2008), and Liang and Marche (2009) used approximate Riemann solvers and Schwanenberg and Harms (2004) and Lai and Khan (2012) used the discontinuous Galerkin method to solve the shallow water equations for…”
• Solution of shallow-water equations using least-squares finite-element method (2008, methodology): “There are many computational methods for the shallow-water equations, such as the finite-difference methods [1,2], finite-volume methods [3, 4 ], finite-element methods [5,6], Godunov-type method [7,8], and lattice Boltzmann method [9].”