Abstract
In this paper we prove some Liouville-type theorems for the stationary
magneto-micropolar fluids under suitable conditions in three space
dimensions. We first prove that the solutions are trivial under the
assumption of certain growth conditions for the mean oscillations of the
potentials. And then we show similar results assuming that the the
solutions are contained in L^p(\R^3) with
p\in[2,9/2). Finally we show the same result for lower
values of p\in[1,9/4) with the further assumption that
the solutions vanish at infinity.