Competition between final-state and pairing-gap effects in the radio-frequency spectra of ultracold Fermi atoms
arXiv:0709.0817 · doi:10.1103/PhysRevLett.100.010402
Abstract
The radio-frequency spectra of ultracold Fermi atoms are calculated by including final-state interactions affecting the excited level of the transition, and compared with the experimental data. A competition is revealed between pairing-gap effects which tend to push the oscillator strength toward high frequencies away from threshold, and final-state effects which tend instead to pull the oscillator strength toward threshold. As a result of this competition, the position of the peak of the spectra cannot be simply related to the value of the pairing gap, whose extraction thus requires support from theoretical calculations.
4 pages, 3 figures, final version published in Phys. Rev. Lett
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- Theory of ultracold Fermi gases
- Using photoemission spectroscopy to probe a strongly interacting Fermi gas
- Verification of universal relations in a strongly interacting Fermi gas
- Ultra-cold Polarized Fermi Gases
- Determination of the Superfluid Gap in Atomic Fermi Gases by Quasiparticle Spectroscopy
- Universal Properties of the Ultra-Cold Fermi Gas
- Determination of the Fermion Pair Size in a Resonantly Interacting Superfluid
- Enhanced paraconductivity-like fluctuations in the radio frequency spectra of ultracold Fermi atoms
- Temperature and coupling dependence of the universal contact intensity for an ultracold Fermi gas
- Radio frequency spectroscopy of a strongly imbalanced Feshbach-resonant Fermi gas
- Final-state effects in the radio frequency spectrum of strongly interacting fermions
- Pairing-gap, pseudo-gap, and no-gap phases in the radio-frequency spectra of a trapped unitary 6Li gas
- Generic features of the spectrum of trapped polarized fermions
- Quasiparticles, coherence and nonlinearity: exact simulations of RF-spectroscopy of strongly interacting one-dimensional Fermi gases
- Clock shifts in a Fermi gas interacting with a minority component: a soluble model