Pages that link to "Item:Q825024"
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The following pages link to Global strong solution to 3D full compressible magnetohydrodynamic flows with vacuum at infinity (Q825024):
Displaying 13 items.
- Global weak solutions of 3D compressible MHD with discontinuous initial data and vacuum (Q1759799) (← links)
- Global well-posedness to three-dimensional full compressible magnetohydrodynamic equations with vacuum (Q2025449) (← links)
- Local well-posedness for the 2D Cauchy problem of full compressible magnetohydrodynamic equations with vacuum at infinity (Q2094493) (← links)
- Global strong solution for 3D compressible heat-conducting magnetohydrodynamic equations revisited (Q2168029) (← links)
- Global strong solutions to Cauchy problem of 1D non-resistive MHD equations with no vacuum at infinity (Q2230819) (← links)
- Global well-posedness of the strong solutions to the two-dimensional full compressible magnetohydrodynamics equations with large viscosity (Q2675224) (← links)
- Entropy-bounded solutions to the 3D compressible heat-conducting magnetohydrodynamic equations with vacuum at infinity (Q2696217) (← links)
- Global well-posedness and exponential decay rates of the strong solutions to the two-dimensional full compressible magnetohydrodynamics equations with vacuum in some class of large initial data (Q2699817) (← links)
- Global existence and large time asymptotic behavior of strong solutions to the compressible magnetohydrodynamic equations with vacuum (Q2822159) (← links)
- Global Existence for a Class of Large Solutions to Three-Dimensional Compressible Magnetohydrodynamic Equations with Vacuum (Q5274919) (← links)
- Local-in-time well-posedness theory for the inhomogeneous MHD boundary layer equations without resistivity in lower regular Sobolev space (Q6048560) (← links)
- Global strong solutions to the compressible magnetohydrodynamic equations with slip boundary conditions in 3D bounded domains (Q6155287) (← links)
- Strong solutions to the 3D full compressible magnetohydrodynamic flows (Q6539281) (← links)
