A Low Mach Number Two-Speed Relaxation Scheme for Ideal MHD Equations
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Publisher
Springer Nature Switzerland
Link
https://link.springer.com/content/pdf/10.1007/978-3-031-40860-1_5
Reference11 articles.
1. Berberich, J.P., Chandrashekar, P., Klingenberg, C.: High order well-balanced finite volume methods for multi-dimensional systems of hyperbolic balance laws. Comput. Fluids 219, 104858 (2021)
2. Birke, C., Chalons, C., Klingenberg, C.: A low Mach two-speed relaxation scheme for the compressible Euler equations with gravity (2023). arXiv:2112.02986v3
3. Bouchut, F., Chalons, C., Guisset, S.: An entropy satisfying two-speed relaxation system for the barotropic Euler equations: application to the numerical approximation of low Mach number flows. Numerische Mathematik 145, 35–76 (2020)
4. Bouchut, F., Franck, E., Navoret, L.: A low cost semi-implicit low-Mach relaxation scheme for the full Euler equations. J. Sci. Comput. 83(1), 24 (2020)
5. Bouchut, F., Klingenberg, C., Waagan, K.: A multiwave approximate Riemann solver for ideal MHD based on relaxation. I: theoretical framework. Numerische Mathematik 108, 7–42 (2007)
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