Pages that link to "Item:Q3531092"
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The following pages link to A rescaling velocity method for kinetic equations: the homogeneous case (Q3531092):
Displaying 12 items.
- A rescaling velocity method for dissipative kinetic equations. Applications to granular media (Q347874) (← links)
- Accurate numerical methods for the collisional motion of (heated) granular flows (Q703749) (← links)
- A structure preserving scheme for the Kolmogorov-Fokker-Planck equation (Q1691746) (← links)
- An asymptotic preserving scheme for kinetic models with singular limit (Q1715949) (← links)
- A local velocity grid conservative semi-Lagrangian schemes for BGK model (Q2137982) (← links)
- An exact rescaling velocity method for some kinetic flocking models (Q2796856) (← links)
- The $M_1$ Angular Moments Model in a Velocity-Adaptive Frame for Rarefied Gas Dynamics Applications (Q4601611) (← links)
- Numerical methods for kinetic equations (Q4683916) (← links)
- Adaptive energy discretization of the semiconductor Boltzmann equation (Q5758142) (← links)
- Successive scaling of quasiparticle velocities on a time step in the kinetic force method with a two-particle distribution function (Q5963895) (← links)
- On deterministic numerical methods for the quantum Boltzmann-nordheim equation. I. Spectrally accurate approximations, Bose-Einstein condensation, Fermi-Dirac saturation (Q6162871) (← links)
- Physics-based adaptivity of a spectral method for the Vlasov-Poisson equations based on the asymmetrically-weighted Hermite expansion in velocity space (Q6162921) (← links)
