Pages that link to "Item:Q2490270"
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The following pages link to Spatial discretizations for self-adjoint forms of the radiative transfer equations (Q2490270):
Displaying 18 items.
- Solution of the self-adjoint radiative transfer equation on hybrid computer systems (Q317211) (← links)
- Asymptotic diffusion limit of cell temperature discretisation schemes for thermal radiation transport (Q729132) (← links)
- Semi-implicit time integration for \(P_N\) thermal radiative transfer (Q935296) (← links)
- High-order solution methods for grey discrete ordinates thermal radiative transfer (Q1674525) (← links)
- Specular reflection treatment for the 3D radiative transfer equation solved with the discrete ordinates method (Q1685271) (← links)
- A linear-discontinuous spatial differencing scheme for \(S_ n\) radiative transfer calculations (Q1815941) (← links)
- Odd-even based asymptotic preserving scheme for a 2D stochastic kinetic-fluid model (Q2088371) (← links)
- Data-driven acceleration of thermal radiation transfer calculations with the dynamic mode decomposition and a sequential singular value decomposition (Q2134534) (← links)
- Validation of the SHNC time-dependent transport code based on the spherical harmonics method for complex nuclear fuel assemblies (Q2309281) (← links)
- Sparse discrete ordinates method in radiative transfer (Q2439967) (← links)
- Self-averaging radiative transfer for parabolic waves (Q2583821) (← links)
- High order asymptotic preserving discontinuous Galerkin methods for gray radiative transfer equations (Q2671421) (← links)
- An asymptotic preserving two-dimensional staggered grid method for multiscale transport equations (Q2788630) (← links)
- (Q3811951) (← links)
- Lumping Techniques for Mixed Finite Element Diffusion Discretizations (Q5029226) (← links)
- Implicit Monte Carlo with a Linear Discontinuous Finite Element Material Solution and Piecewise Non-Constant Opacity (Q5068036) (← links)
- <i>H</i>‐self‐adjoint matrices. Application to radiosity (Q5317839) (← links)
- (Q5382396) (← links)