Abstract
We investigate a multidimensional nonisentropic radiation hydrodynamics model. We
study the local existence and the convergence of the nonisentropic radiation hydrodynamics
equations via the non-relativistic limit. The local existence of smooth solutions
to both systems is obtained. For well-prepared initial data, the convergence of the
limit is rigorously justified by an analysis of asymptotic expansion, an energy method,
and an iterative scheme. We also establish uniform a priori estimates with respect
to
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