In this talk, we are concerned with the boundary controllability for the compressible viscous micropolar fluids equations on a bounded domain. Our proof relies on the observability of the adjoint system of a new linearized system and the fixed point argument in suitable Sobolev space with Carleman weights. Our result extend partially the corresponding result in Ervedoza et al. (2016) for the controllability of compressible Navier-Stokes equations.
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