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Finite Element Approximation of Rotating MHD-Boussinesq Flows with Nonlinear Power-Law Viscosity
We propose and analyse a fully discrete finite element approximation of the three-dimensional incompressible rotating MHD-Boussinesq system with nonlinear power-law ($p$-Laplace) viscosity. Conforming elements are used for the velocity and temperature, $\mathbf H(\operatorname{curl})$-conforming Néd
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