Abstract
We consider the Cauchy problem for nonstationary 1D flow of a compressible viscous
and heat-conducting micropolar fluid, assuming that it is in the thermodynamical sense
perfect and polytropic. This problem has a unique generalized solution on 
for each 
. Supposing that the initial functions are small perturbations of the constants we
derive a priori estimates for the solution independent of 
, which we use in proving of the stabilization of the solution.
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