Momentum distribution of a dilute unitary Bose gas with three-body losses
arXiv:1312.0079 · doi:10.1103/PhysRevLett.113.220601
Abstract
Using Boltzmann's equation, we study the effect of three-body losses on the momentum distribution of a homogeneous unitary Bose gas in the dilute limit where quantum correlations are negligible. We calculate the momentum distribution of the gas and show that inelastic collisions are quantitatively as important as a second order virial correction.
4 pages + supplemental material
References in corpus (2)
Cited by in corpus (16)
- Universal few-body physics and cluster formation
- Few-body physics in resonantly interacting ultracold quantum gases
- Universal Scaling Laws in the Dynamics of a Homogeneous Unitary Bose Gas
- Observation of Efimov molecules created from a resonantly interacting Bose gas
- Strongly correlated Bose gases
- Three-body recombination in heteronuclear mixtures at finite temperature
- Efimov Physics in Quenched Unitary Bose Gases
- Efimov-van-der-Waals universality for ultracold atoms with positive scattering lengths
- Efimov correlations in strongly interacting Bose gases
- Hyperbolic Bloch equations: atom-cluster kinetics of an interacting Bose gas
- Expansion of harmonically trapped interacting particles and time dependence of the contact
- Excitation picture of an interacting Bose gas
- Renormalized contact interaction in degenerate unitary Bose gases
- Equation of state and contact of a strongly interacting Bose gas in the normal state
- Second-order virial expansion for an atomic gas in a harmonic waveguide
- Phase spreading and temporal coherence of a pair-condensed Fermi gas at low temperature