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Global well-posedness for the micropolar fluid system in the critical Besov spaces

Published 2 Aug 2010 in math.AP | (1008.0219v1)

Abstract: We prove the global well-posedness for the 3-D micropolar fluid system in the critical Besov spaces by making a suitable transformation to the solutions and using the Fourier localization method, especially combined with a new $Lp$ estimate for the Green matrix to the linear system of the transformed equation. This result allows to construct global solutions for a class of highly oscillating initial data of Cannone's type. Meanwhile, we analyze the long behavior of the solutions and get some decay estimates.

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