Abstract
This paper is devoted to some recent results on several aspects of long time behavior of micropolar fluid flows. In particular, we consider such topics as existence and uniqueness of global in time solutions, their convergence to the stationary solution for large viscosity flows, existence of a global attractor and estimates of its Hausdorff and fractal dimensions, continuous dependence of solutions on microrotation viscosity perturbations and stability of the corresponding global attractor with respect to these perturbations, and flows in unbounded domains.
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