Global well-posedness of a new class of initial-boundary value problem on incompressible MHD/MHD-Boussinesq equations

Shu Wang

Type: Article

Publication Date: 2023-03-27

Citations: 2

DOI: https://doi.org/10.1016/j.jde.2023.03.028

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Locations

Journal of Differential Equations - View

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Works Cited by This (28)

Action	Title	Year	Authors
+ PDF Chat	Well-posedness in Sobolev spaces of the full water wave problem in 3-D	1999	Sijue Wu
+ PDF Chat	Infinite Prandtl Number Convection	1999	Peter Constantin Charles R. Doering
+	Global well-posedness of the viscous Boussinesq equations	2005	Thomas Y. Hou Congming Li
+	Remarks on the Euler equation	1974	J P Bourguignon Haı̈m Brezis
+	Un teorema di unicità per le equazioni di Navier-Stokes	1959	G. A. Prodi
+	Remarks on spectra of operator rot	1990	Zensho Yoshida Yoshikazu Giga
+	On classical solutions of the two-dimensional non-stationary Euler equation	1967	Tosio Kato
+	Well-posedness of the free-surface incompressible Euler equations with or without surface tension	2007	Daniel Coutand Steve Shkoller
+	Partial regularity of suitable weak solutions of the navier‐stokes equations	1982	Luis Caffarelli Robert V. Kohn Louis Nirenberg
+	On the vanishing viscosity limit for the 3D Navier‐Stokes equations with a slip boundary condition	2007	Yuelong Xiao Zhouping Xin