  The set of benchmark solutions used in the thermal radiative transfer
community suffer some coverage gaps, in particular nonlinear, non-equilibrium
problems. Also, there are no non-equilibrium, optically thick benchmarks. These
shortcomings motivated the development of a numerical method free from the
requirement of linearity and easily able to converge on smooth optically thick
problems, a moving mesh Discontinuous Galerkin (DG) framework that utilizes an
uncollided source treatment. Having already proven this method on time
dependent scattering transport problems, we present here solutions to
non-equilibrium thermal radiative transfer problems for familiar linearized
systems together with more physical nonlinear systems in both optically thin
and thick regimes, including both the full transport and the $S_2$/$P_1$
solution. Geometric convergence is observed for smooth sources at all times and
some nonsmooth sources at late times when there is local equilibrium. Also,
accurate solutions are achieved for step sources when the solution is not
smooth.
