Existence of multi‐dimensional contact discontinuities for the ideal compressible magnetohydrodynamics
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Publication:6180716
DOI10.1002/cpa.22148arXiv2112.08580MaRDI QIDQ6180716
Publication date: 2 January 2024
Published in: Communications on Pure and Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2112.08580
Cites Work
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- Short-time structural stability of compressible vortex sheets with surface tension
- A priori estimates for 3D incompressible current-vortex sheets
- Local well-posedness for fluid interface problems
- The fixed boundary value problems for the equations of ideal magneto- hydrodynamics with a perfectly conducting wall condition
- The existence of current-vortex sheets in ideal compressible magnetohydrodynamics
- The initial boundary value problem for the equations of ideal magneto- hydrodynamics
- Two-dimensional vortex sheets for the nonisentropic Euler equations: nonlinear stability
- Local existence of MHD contact discontinuities
- Nonlinear stability of MHD contact discontinuities with surface tension
- Well-posedness of the linearized problem for MHD contact discontinuities
- Existence and stability of compressible current-vortex sheets in three-dimensional magneto\-hydrodynamics
- Existence of compressible current-vortex sheets: Variable coefficients linear analysis
- Compressible, inviscid Rayleigh-Taylor instability
- Existence d'ondes de rarefaction pour des systems quasi‐lineaires hyperboliques multidimensionnels
- On the disturbed motion of a plane vortex sheet
- On the motion of vortex sheets with surface tension in three-dimensional Euler equations with vorticity
- Nonlinear compressible vortex sheets in two space dimensions
- Stability of Strong Discontinuities in Fluids and MHD
- Nonlinear Stability of the Current‐Vortex Sheet to the Incompressible MHD Equations
- Ill-posedness of the rayleigh-taylor and helmholtz problems for incompressible fluids
- The stability of compressible vortex sheets in two space dimensions
- A priori estimates for fluid interface problems
- TWO-DIMENSIONAL VORTEX SHEETS FOR THE NONISENTROPIC EULER EQUATIONS: LINEAR STABILITY
- On the stability of a plane vortex sheet with respect to three-dimensional disturbances
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