Pages that link to "Item:Q2375089"
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The following pages link to A discretization of the multigroup \(P_N\) radiative transfer equation on general meshes (Q2375089):
Displaying 15 items.
- Second order time evolution of the multigroup diffusion and \(P_{1}\) equations for radiation transport (Q654567) (← links)
- Multilevel quasidiffusion method with mixed-order time discretization for multigroup thermal radiative transfer problems (Q778278) (← links)
- Energy dependent mesh adaptivity of discontinuous isogeometric discrete ordinate methods with dual weighted residual error estimators (Q1685437) (← links)
- Multigroup half space moment approximations to the radiative heat transfer equations (Q1877119) (← links)
- Trefftz discontinuous Galerkin method for Friedrichs systems with linear relaxation: application to the \(P_1\) model (Q1989696) (← links)
- Towards a multigrid method for the \(\mathrm{M}_1\) model for radiative transfer (Q2083650) (← links)
- Piecewise constant upwind approximations to the stationary radiative transport equation (Q2097899) (← links)
- An asymptotic preserving method for the linear transport equation on general meshes (Q2134721) (← links)
- Trefftz discontinuous Galerkin basis functions for a class of Friedrichs systems coming from linear transport (Q2178834) (← links)
- A gPC-intrusive Monte-Carlo scheme for the resolution of the uncertain linear Boltzmann equation (Q2214670) (← links)
- A multigroup moment-accelerated deterministic particle solver for 1-D time-dependent thermal radiative transfer problems (Q2220622) (← links)
- A fast algorithm for radiative transport in isotropic media (Q2222649) (← links)
- <i>R-Z</i> Geometry Discrete Ordinates Radiation Transport Using Higher-Order Finite Element Spatial Discretizations on Meshes with Curved Surfaces (Q5029260) (← links)
- Discrete Duality Finite Volume Discretization of the Thermal-$P_N$ Radiative Transfer Equations on General Meshes (Q5065178) (← links)
- Approximation properties of vectorial exponential functions (Q6593780) (← links)
