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- W2243366118 abstract "We first give the local well-posedness of strong solutions to the Cauchy problem of the 3D two-fluid MHD equations, then study the blow-up criterion of the strong solutions. By means of the Fourier frequency localization and Bony's paraproduct decomposition, it is proved that strong solution $(u,b)$ can be extended after $t=T$ if either $uin L^q_T(dot B^{0}_{p,infty})$ with $frac{2}{q}+frac{3}{p}le 1$ and $bin L^1_T(dot B^{0}_{infty,infty})$, or $(omega, J)in L^q_T(dot B^{0}_{p,infty})$ with $frac{2}{q}+frac{3}{p}le 2$, where $omega(t)=natimes u $ denotes the vorticity of the velocity and $J=natimes b$ the current density." @default.
- W2243366118 created "2016-06-24" @default.
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- W2243366118 date "2006-11-07" @default.
- W2243366118 modified "2023-10-15" @default.
- W2243366118 title "Blow-up criterion of smooth solutions to the two-fluid MHD equations" @default.
- W2243366118 hasPublicationYear "2006" @default.
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