SWASHES: a compilation of shallow water analytic solutions for hydraulic and environmental studies. SWASHES: Shallow Water Analytic Solutions for Hydraulic and Environmental Studies. SWASHES is a library of Shallow Water Analytic Solutions for Hydraulic and Environmental Studies. A significant number of analytic solutions to the Shallow Water equations is described in a unified formalism. They encompass a wide variety of flow conditions (supercritical, subcritical, shock, etc.), in 1 or 2 space dimensions, with or without rain and soil friction, for transitory flow or steady state. The goal of this code is to help users of Shallow Water based models to easily find an adaptable benchmark library to validate numerical methods. The SWASHES software can be downloaded on the website sourcesup. This software is distributed under CeCILL-V2 (GPL compatible) free software license. So, you are authorized to use the Software, without any limitation as to its fields of application.

References in zbMATH (referenced in 44 articles )

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  1. Figueiredo, J.; Clain, S.: A MOOD-MUSCL hybrid formulation for the non-conservative shallow-water system (2021)
  2. Hanini, Amine; Beljadid, Abdelaziz; Ouazar, Driss: A well-balanced positivity-preserving numerical scheme for shallow water models with variable density (2021)
  3. Heinrich, P.; Jamelot, A.; Cauquis, A.; Gailler, A.: Taitoko, an advanced code for tsunami propagation, developed at the French Tsunami Warning Centers (2021)
  4. Michel-Dansac, Victor; Berthon, Christophe; Clain, Stéphane; Foucher, Françoise: A two-dimensional high-order well-balanced scheme for the shallow water equations with topography and Manning friction (2021)
  5. Shin, Jaemin; Kim, Mi-Young: (P_0) time/space subcell limiting DG-DGLM method for hyperbolic systems of conservation laws (2021)
  6. Tai, Yih-Chin; Vides, Jeaniffer; Nkonga, Boniface; Kuo, Chih-Yu: Multi-mesh-scale approximation of thin geophysical mass flows on complex topographies (2021)
  7. Bachini, Elena; Putti, Mario: Geometrically intrinsic modeling of shallow water flows (2020)
  8. Giles, Daniel; Kashdan, Eugene; Salmanidou, Dimitra M.; Guillas, Serge; Dias, Frédéric: Performance analysis of Volna-OP2 -- massively parallel code for tsunami modelling (2020)
  9. Holm, Håvard H.; Brodtkorb, André R.; Broström, Göran; Christensen, Kai H.; Sætra, Martin L.: Evaluation of selected finite-difference and finite-volume approaches to rotational shallow-water flow (2020)
  10. Abdedou, Azzedine; Soulaïmani, Azzeddine: A non-intrusive B-splines Bézier elements-based method for uncertainty propagation (2019)
  11. Abreu, Eduardo; Pérez, John: A fast, robust, and simple Lagrangian-Eulerian solver for balance laws and applications (2019)
  12. Hajduk, Hennes; Kuzmin, Dmitri; Aizinger, Vadym: New directional vector limiters for discontinuous Galerkin methods (2019)
  13. Bonev, Boris; Hesthaven, Jan S.; Giraldo, Francis X.; Kopera, Michal A.: Discontinuous Galerkin scheme for the spherical shallow water equations with applications to tsunami modeling and prediction (2018)
  14. Delis, Argiris I.; Guillard, Hervé; Tai, Yih-Chin: Numerical simulations of hydraulic jumps with the shear shallow water model (2018)
  15. Guermond, Jean-Luc; de Luna, Manuel Quezada; Popov, Bojan; Kees, Christopher E.; Farthing, Matthew W.: Well-balanced second-order finite element approximation of the shallow water equations with friction (2018)
  16. Parna, P.; Meyer, K.; Falconer, R.: GPU driven finite difference WENO scheme for real time solution of the shallow water equations (2018)
  17. Qian, Shouguo; Li, Gang; Lv, Xianqing; Shao, Fengjing: An efficient high order well-balanced finite difference WENO scheme for the blood flow model (2018)
  18. Rauter, M.; Tuković, Ž.: A finite area scheme for shallow granular flows on three-dimensional surfaces (2018)
  19. Abreu, E.; Lambert, W.; Perez, J.; Santo, A.: A new finite volume approach for transport models and related applications with balancing source terms (2017)
  20. Azerad, Pascal; Guermond, Jean-Luc; Popov, Bojan: Well-balanced second-order approximation of the shallow water equation with continuous finite elements (2017)

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