Comment on "Normal phase of an imbalanced Fermi gas"
arXiv:1006.4723 · doi:10.1103/PhysRevLett.105.188901
Abstract
Recently Mora and Chevy [Phys. Rev. Lett. 104, 230402 (2010), arXiv:1003.0213v2], in studying the energy of an atomic Fermi gas consisting of a majority species, 1, and a minority species, 2, showed that, due to interatomic interactions, the energy density E of the gas has a contribution of the form E^(2)= f n_2^2 /2, where n_i is the density of species i. They attribute this term to a `modification of the single polaron properties due to Pauli blocking'. In this Comment, we demonstrate that E^(2) may equivalently be understood in terms of the familiar interaction between minority atoms induced by the majority component.
References in corpus (1)
Cited by in corpus (15)
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- Landau Effective Interaction between Quasiparticles in a Bose-Einstein Condensate
- Polarons and Molecules in a Two-Dimensional Fermi Gas
- Mediated interactions between Fermi polarons and the role of impurity quantum statistics
- Stability and breakdown of Fermi polarons in a strongly interacting Fermi-Bose mixture
- Quantum Monte Carlo Study of a Resonant Bose-Fermi Mixture
- Repulsive Fermi Polarons and Their Induced Interactions in Binary Mixtures of Ultracold Atoms
- Induced interactions in dilute atomic gases and liquid helium mixtures
- Interactions mediated by atoms, photons, electrons, and excitons
- Long range mediated interactions in a mixed dimensional system
- Interaction beween polarons and analogous effects in polarized Fermi gases
- Repulsive Fermi and Bose Polarons in Quantum Gases
- Medium-enhanced polaron repulsion in a dilute Bose mixture