Physics – Condensed Matter – Statistical Mechanics
Scientific paper
2008-01-09
Phys. Rev. Lett. 103, 210403 (2009)
Physics
Condensed Matter
Statistical Mechanics
4 pages, 5 figures. Published version
Scientific paper
10.1103/PhysRevLett.103.210403
We calculate the one-body temperature Green's (Matsubara) function of the unitary Fermi gas via Quantum Monte Carlo, and extract the spectral weight function $A(p,\omega)$ using the methods of maximum entropy and singular value decomposition. From $A(p,\omega)$ we determine the quasiparticle spectrum, which can be accurately parametrized by three functions of temperature: an effective mass $m^*$, a mean-field potential $U$, and a gap $\Delta$. Below the critical temperature $T_c=0.15\varepsilon_F$ the results for $m^*$, $U$ and $\Delta$ can be accurately reproduced using an independent quasiparticle model. We find evidence of a pseudogap in the fermionic excitation spectrum for temperatures up to {$T^*\approx 0.20\varepsilon_{F} > T_c$}.
Bulgac Aurel
Drut Joaquín E.
Magierski Piotr
Wlazlowski Gabriel
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