Asymptotic stability of one-dimensional compressible viscous and heat-conducting $p$-th micropolar fluid

This paper is concerned with the asymptotic behavior of one-dimensional compressible viscous and heat-conducting $p$-th micropolar fluid with large initial data in $H^1$. Based on the local well-posedness constructed by Bašić-Šiško and Dražić, by virtue of some delicate uniform energy estimates independent of time, the exponential decay rate of solutions toward to the constant state as time tends to infinity for the initial boundary value problem in bounded domain is obtained.