The infinite Chapman-Enskog series for radiative shear viscosity is computed exactly for linear incompressible flows, and Israel-Stewart theory with shear-heat coupling is shown to reproduce the resulting non-Newtonian viscosity limiting behavior.
A numerical model for multigroup radiation hydrodynamics
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abstract
We present in this paper a multigroup model for radiation hydrodynamics to account for variations of the gas opacity as a function of frequency. The entropy closure model (M1) is applied to multigroup radiation transfer in a radiation hydrodynamics code. In difference from the previous grey model, we are able to reproduce the crucial effects of frequency-variable gas opacities, a situation omnipresent in physics and astrophysics. We also account for the energy exchange between neighbouring groups which is important in flows with strong velocity divergence. These terms were computed using a finite volume method in the frequency domain. The radiative transfer aspect of the method was first tested separately for global consistency (reversion to grey model) and against a well established kinetic model through Marshak wave tests with frequency dependent opacities. Very good agreement between the multigroup M1 and kinetic models was observed in all tests. The successful coupling of the multigroup radiative transfer to the hydrodynamics was then confirmed through a second series of tests. Finally, the model was linked to a database of opacities for a Xe gas in order to simulate realistic multigroup radiative shocks in Xe. The differences with the previous grey models are discussed.
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Non-Newtonian corrections to radiative viscosity: Israel-Stewart theory as a viscosity limiter
The infinite Chapman-Enskog series for radiative shear viscosity is computed exactly for linear incompressible flows, and Israel-Stewart theory with shear-heat coupling is shown to reproduce the resulting non-Newtonian viscosity limiting behavior.