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Global solutions to 3D incompressible rotational MHD system

Authors
Ahn, JaewookKim, JunhaLee, Jihoon
Issue Date
Mar-2021
Publisher
SPRINGER BASEL AG
Keywords
Coriolis effect; Magnetohydrodynamics; Well-posedness
Citation
JOURNAL OF EVOLUTION EQUATIONS, v.21, no.1, pp 235 - 246
Pages
12
Journal Title
JOURNAL OF EVOLUTION EQUATIONS
Volume
21
Number
1
Start Page
235
End Page
246
URI
https://scholarworks.bwise.kr/cau/handle/2019.sw.cau/42906
DOI
10.1007/s00028-020-00576-z
ISSN
1424-3199
1424-3202
Abstract
This study investigates the Cauchy problem of an incompressible magnetohydrodynamic system in the rotational framework. Under the assumption that the rotation speed is sufficiently large, the Cauchy problem is shown to be globally well-posed in Hs(R3)x(L2 boolean AND Lq)(R3)({{\mathbb {R}}}<^>3)\times (L<^>2\cap L<^>q) ({{\mathbb {R}}}<^>3)$$\end{document} for 12<s<34{1}{2} and 3 < q < min 2/3 - 2s, 27/6+4s}.
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