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- W3138061732 abstract "<abstract> In this paper we study the three dimensional incompressible generalized rotating magnetohydrodynamics equations. By using littlewood-Paley decomposition, we obtain the global well-posedness result for small initial data belong to critical variable exponent Fourier-Besov spaces $ mathcal{F}dot{mathscr{B}}_{p(cdot), q}^{4-2alpha-frac{3}{p(cdot)}} $. This paper extends some recent work about generalized Navier-Stokes equations. </abstract>" @default.
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- W3138061732 date "2021-01-01" @default.
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- W3138061732 title "GLOBAL WELL-POSEDNESS OF THE GENERALIZED ROTATING MAGNETOHYDRODYNAMICS EQUATIONS IN VARIABLE EXPONENT FOURIER-BESOV SPACES" @default.
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- W3138061732 doi "https://doi.org/10.11948/20200030" @default.
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