Boltzmann equation simulation for a trapped Fermi gas of atoms
arXiv:1201.6235 · doi:10.1088/1367-2630/14/7/073036
Abstract
The dynamics of an interacting Fermi gas of atoms at sufficiently high temperatures can be efficiently studied via a numerical simulation of the Boltzmann equation. In this work we describe in detail the setup we used recently to study the oscillations of two spin-polarised fermionic clouds in a trap. We focus here on the evaluation of interparticle interactions. We compare different ways of choosing the phase space coordinates of a pair of atoms after a successful collision and demonstrate that the exact microscopic setup has no influence on the macroscopic outcome.
References in corpus (9)
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- Collective oscillations of a classical gas confined in harmonic traps
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Cited by in corpus (13)
- Soliton gases and generalized hydrodynamics
- Quantum mechanical limitations to spin diffusion in the unitary Fermi gas
- Observation of quantum-limited spin transport in strongly interacting two-dimensional Fermi gases
- Observation of the Leggett-Rice effect in a unitary Fermi gas
- Collective modes of a two-dimensional spin-1/2 Fermi gas in a harmonic trap
- Numerical solution of the Boltzmann equation for trapped Fermi gases with in-medium effects
- Nonequilibrium dynamics of an ultracold dipolar gas
- Anisotropic collisions of dipolar Bose-Einstein condensates in the universal regime
- Spin Drag of a Fermi Gas in a Harmonic Trap
- Collisional dynamics of polaronic clouds immersed in a Fermi sea
- Shock waves in colliding Fermi gases at finite temperature
- Dipole-Mode Spectrum and Hydrodynamic Crossover in a Resonantly Interacting Two-Species Fermion Mixture
- Quasi-thermalization of collisionless particles in quadrupole potentials