A fast spectral method for the inelastic Boltzmann collision operator and application to heated granular gases
DOI10.1016/j.jcp.2019.01.049zbMath1451.76140OpenAlexW2917582110WikidataQ128344373 ScholiaQ128344373MaRDI QIDQ2214669
Publication date: 10 December 2020
Published in: Journal of Computational Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jcp.2019.01.049
spherical designgranular gasfast Fourier spectral methodHaff's cooling lawinelastic Boltzmann equation with a heating sourceinelastic collision operator
Rarefied gas flows, Boltzmann equation in fluid mechanics (76P05) Numerical methods for discrete and fast Fourier transforms (65T50) Spectral, collocation and related methods for initial value and initial-boundary value problems involving PDEs (65M70) Granular flows (76T25) Integro-partial differential equations (35R09) Boltzmann equations (35Q20)
Related Items (5)
Cites Work
- Unnamed Item
- A rescaling velocity method for dissipative kinetic equations. Applications to granular media
- Accurate numerical methods for the collisional motion of (heated) granular flows
- Strong convergence towards homogeneous cooling states for dissipative Maxwell models
- Direct simulation of the uniformly heated granular Boltzmann equation.
- Mathematics of granular materials
- Cooling process for inelastic Boltzmann equations for hard spheres. II: Self-similar solutions and tail behavior
- Spectral-Lagrangian methods for collisional models of non-equilibrium statistical states
- The Boltzmann equation and its applications
- Compactness in Boltzmann's equation via Fourier integral operators and applications. I, II
- Fast spectral solution of the generalized Enskog equation for dense gases
- Grain flow as a fluid-mechanical phenomenon
- Spectral methods for one-dimensional kinetic models of granular flows and numerical quasi elastic limit
- Numerical Solution of the Boltzmann Equation I: Spectrally Accurate Approximation of the Collision Operator
- Kinetic Theory of Granular Gases
- Numerical methods for kinetic equations
- A Fast Spectral Method for the Boltzmann Collision Operator with General Collision Kernels
- Time Splitting Error in DSMC Schemes for the Spatially Homogeneous Inelastic Boltzmann Equation
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