Population of closed-channel molecules in trapped Fermi gases with broad Feshbach resonances
arXiv:cond-mat/0505689 · doi:10.1103/PhysRevLett.95.260406
Abstract
We compute the fraction of closed-channel molecules in trapped atomic Fermi gases, over the entire range of accessible fields and temperatures. We use a two-channel model of BCS--Bose-Einstein condensation (BEC) crossover theory at general temperature , and show that this fraction provides a measure of the dependent pairing gap. Our calculations, containing no free parameters, are in good quantitative agreement with recent low measurements in Li. We present readily testable predictions for the dependencies of the closed-channel fraction on temperature and Fermi momentum.
4 pages, 3 figures, published in PRL
References in corpus (3)
Cited by in corpus (17)
- Universal Properties of the Ultra-Cold Fermi Gas
- Renormalisation Flow and Universality for Ultracold Fermionic Atoms
- Pseudogap phenomena in ultracold atomic Fermi gases
- Phase diagram of a polarized Fermi gas across a Feshbach resonance in a potential trap
- Dressed Feshbach molecules in the BEC-BCS crossover
- BCS-BEC crossover and quantum phase transition for 6Li and 40K atoms across Feshbach resonance
- Role of Particle Interactions in the Feshbach Conversion of Fermion Atoms to Bosonic Molecules
- Pair fraction in a finite temperature Fermi gas on the BEC side of the BCS-BEC crossover
- Bogoliubov theory of Feshbach molecules in the BEC-BCS crossover
- Dressed-molecules in resonantly-interacting ultracold atomic Fermi gases
- Observation of the density dependence of the closed-channel fraction of a Li superfluid
- Superfluidity and pairing phenomena in ultracold atomic Fermi gases in one-dimensional optical lattices, Part I: Balanced case
- Fermionic superfluidity: From high Tc superconductors to ultracold Fermi gases
- Superfluidity in atomic Fermi gases
- Closed-channel parameters of Feshbach resonances
- Mean-field stationary state of a Bose gas at a Feshbach resonance
- Fast mode of rotating atoms in one-dimensional lattice rings