摘要
We study the global unique solutions to the 2-D inhomogeneous incompressible MHD equations,with the initial data(u0,B0)being located in the critical Besov space■and the initial densityρ0 being close to a positive constant.By using weighted global estimates,maximal regularity estimates in the Lorentz space for the Stokes system,and the Lagrangian approach,we show that the 2-D MHD equations have a unique global solution.
作者
Xueli KE
可雪丽(School of Mathematics and Computational Science,Xiangtan University,Xiangtan,411105,China;School of Mathematics and Information Science,Henan Polytechnic University,Jiaozuo,454000,China)
基金
supported by the National Natural Science Foundation of China(12371211,12126359)
the postgraduate Scientific Research Innovation Project of Hunan Province(XDCX2022Y054,CX20220541).
