A new regularity criterion for the three-dimensional incompressible magnetohydrodynamic equations in the Besov spaces
From MaRDI portal
Publication:2230009
DOI10.1155/2021/4227796zbMath1473.35086OpenAlexW3196785510MaRDI QIDQ2230009
Publication date: 17 September 2021
Published in: Journal of Function Spaces (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2021/4227796
Smoothness and regularity of solutions to PDEs (35B65) PDEs in connection with fluid mechanics (35Q35) Magnetohydrodynamics and electrohydrodynamics (76W05) Weak solutions to PDEs (35D30)
Related Items (1)
Cites Work
- Unnamed Item
- An improved regularity criterion of three-dimensional magnetohydrodynamic equations
- A new regularity criterion for the 3D incompressible MHD equations in terms of one component of the gradient of pressure
- Remarks on regularities for the 3D MHD equations
- Remarks on the regularity criteria for generalized MHD equations
- A new regularity criterion in terms of the direction of the velocity for the MHD equations
- A note on regularity criteria in terms of pressure for the 3D viscous MHD equations
- Two regularity criteria for the 3D MHD equations
- Regularity criteria for the solutions to the 3D MHD equations in the multiplier space
- On regularity for the 3D MHD equations via one directional derivative of the pressure
- Conditional regularity for the 3D MHD equations in the critical Besov space
- A new regularity criterion for the 3D MHD equations involving partial components
- On the regularity of generalized MHD equations
- A new regularity criterion for the 3D incompressible MHD equations via partial derivatives
- Global regularity of \(n\) dimensional generalized MHD equations without magnetic diffusion
- Regularity criteria for the generalized viscous MHD equations
- On the regularity of weak solutions to the magnetohydrodynamic equations
- Some mathematical questions related to the mhd equations
This page was built for publication: A new regularity criterion for the three-dimensional incompressible magnetohydrodynamic equations in the Besov spaces