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Global solutions to the two-dimensional compressible MHD equations with density-dependent bulk viscosity
We study the two-dimensional periodic resistive compressible magnetohydrodynamic equations with constant shear viscosity and magnetic diffusivity, bulk viscosity $ρ^β$, and pressure $ρ^γ$. For every $β>1$ and $γ>1$, we construct global finite-energy renormalized weak solutions from strictly positive
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