Uniqueness conditions for Riemann problems of ideal magnetohydrodynamics
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[1] E. Toro. Riemann Solvers and Numerical Methods for Fluid Dynamics , 1997 .
[2] Paul R. Woodward,et al. An approximate Riemann solver for ideal magnetohydrodynamics , 1994 .
[3] A. Jefrey,et al. Non-Linear Wave Propagation , 1964 .
[4] P. Lax. Hyperbolic systems of conservation laws II , 1957 .
[5] S. Komissarov,et al. On the inadmissibility of non-evolutionary shocks , 1999 .
[6] C. Wu,et al. Formation, structure, and stability of MHD intermediate shocks , 1990 .
[7] W. Jeffery,et al. A model system. , 1981, Science.
[8] Nikolai V. Pogorelov,et al. Shock-Capturing Approach and Nonevolutionary Solutions in Magnetohydrodynamics , 1996 .
[9] S. Poedts,et al. Disintegration and reformation of intermediate‐shock segments in three‐dimensional MHD bow shock flows , 2001 .
[10] Numerical Methods for Viscous Profiles of Non-classical Shock Waves , 1999 .
[11] Dongsu Ryu,et al. Numerical magnetohydrodynamics in astrophysics: Algorithm and tests for multidimensional flow , 1995 .
[12] W. Ericson,et al. On Certain Properties of Hydromagnetic Shocks , 1960 .
[13] Peter Szmolyan,et al. Existence and bifurcation of viscous profiles for all intermediate magnetohydrodynamic shock waves , 1995 .
[14] P. Roe,et al. Shock waves and rarefaction waves in magnetohydrodynamics. Part 1. A model system , 1997, Journal of Plasma Physics.
[15] C. Wu,et al. Magnetohydrodynamic Riemann problem and the structure of the magnetic reconnection layer , 1995 .
[16] M. Brio,et al. An upwind differencing scheme for the equations of ideal magnetohydrodynamics , 1988 .
[17] Poedts,et al. Intermediate shocks in three-dimensional magnetohydrodynamic bow-shock flows with multiple interacting shock fronts , 2000, Physical review letters.