Sympathetic cooling and growth of a Bose-Einstein condensate
arXiv:cond-mat/0106392 · doi:10.1103/PhysRevA.66.025603
Abstract
We study two sets of rate equations for sympathetic cooling of harmonically trapped Bose gases. Calculations for mixtures of Na-Rb and Li-Cs show that both sets yield similar results for the cooling times. The equilibration rates are in fair agreement with each other and differ considerably from classical rates. The onset of Bose-Einstein condensation is rather sudden and non-exponential in time, and the growth of the condensate differs for the two different mixtures we studied.
arXiv comment4 pages, 1 EPS-figures. Substantially revised version. New focus on growth of a BEC and comparison with classical theory
References in corpus (12)
- Observation of p-wave Threshold Law Using Evaporatively Cooled Fermionic Atoms
- Sympathetic cooling of bosonic and fermionic Lithium gases towards quantum degeneracy
- Sympathetic Cooling with Two Atomic Species in an Optical Trap
- Kinetics of Bose-Einstein Condensation in a Trap
- Quantum Kinetic Theory of Condensate Growth---Comparison of Experiment and Theory
- Quantum Kinetic Theory III: Quantum kinetic master equation for strongly condensed trapped systems
- Mixture of ultracold lithium and cesium atoms in an optical dipole trap
- Growth of Bose-Einstein Condensates from Thermal Vapor
- Understanding the production of dual BEC with sympathetic cooling
- Quantum Kinetic Theory VI: The Growth of a Bose-Einstein Condensate
- Sympathetic cooling of an atomic Bose-Fermi gas mixture
- Rate Equations for Sympathetic Cooling of Trapped Bosons or Fermions
Cited by in corpus (6)
- Can One Trust Quantum Simulators?
- Kinetic Model of Trapped Finite Temperature Binary Condensates
- Quantum kinetic Ising models
- Phase separated charge density wave phase in two species extended Bose-Hubbard model
- Non-equilibrium Atomic Condensates and Mixtures: Collective Modes, Condensate Growth and Thermalization
- Sympathetic cooling of trapped fermions by bosons in the presence of particle losses