Pages that link to "Item:Q1953140"
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The following pages link to Perturbed, entropy-based closure for radiative transfer (Q1953140):
Displaying 16 items.
- First-order quarter- and mixed-moment realizability theory and Kershaw closures for a Fokker-Planck equation in two space dimensions (Q516271) (← links)
- Kershaw closures for linear transport equations in slab geometry. I: Model derivation (Q727620) (← links)
- Kershaw closures for linear transport equations in slab geometry. II: High-order realizability-preserving discontinuous-Galerkin schemes (Q727621) (← links)
- A realizability-preserving high-order kinetic scheme using WENO reconstruction for entropy-based moment closures of linear kinetic equations in slab geometry (Q891645) (← links)
- Second-order mixed-moment model with differentiable ansatz function in slab geometry (Q1715972) (← links)
- First-order continuous- and discontinuous-Galerkin moment models for a linear kinetic equation: realizability-preserving splitting scheme and numerical analysis (Q2133803) (← links)
- Realizability-preserving DG-IMEX method for the two-moment model of fermion transport (Q2218196) (← links)
- A nonlinear moment model for radiative transfer equation in slab geometry (Q2223024) (← links)
- Classical global solutions for compressible radiative flow in a slab under semi-reflexive boundary conditions (Q2406528) (← links)
- Machine learning moment closure models for the radiative transfer equation. III: enforcing hyperbolicity and physical characteristic speeds (Q2680325) (← links)
- A Comparison of Moment Closures for Linear Kinetic Transport Equations: The Line Source Benchmark (Q2921217) (← links)
- (Q5118321) (← links)
- A Nonlinear Hyperbolic Model for Radiative Transfer Equation in Slab Geometry (Q5139098) (← links)
- A Nonlinear Moment Model for Radiative Transfer Equation (Q5157692) (← links)
- Machine Learning Moment Closure Models for the Radiative Transfer Equation II: Enforcing Global Hyperbolicity in Gradient-Based Closures (Q6109133) (← links)
- An asymptotic preserving scheme for the \(M_1\) model on polygonal and conical meshes (Q6536769) (← links)