2017
DOI: 10.1103/physreva.95.033609
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Induced interactions in the BCS-BEC crossover of two-dimensional Fermi gases with Rashba spin-orbit coupling

Abstract: We investigate the Gorkov-Melik-Barkhudarov (GM) correction to superfluid transition temperature in two-dimensional Fermi gases with Rashba spin-orbit coupling (SOC) across the SOC-driven BCS-BEC crossover. In the calculation of the induced interaction, we find that the spin-component mixing due to SOC can induce both of the conventional screening and additional antiscreening contributions that interplay significantly in the strong SOC regime. While the GM correction generally lowers the estimate of transition… Show more

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Cited by 7 publications
(3 citation statements)
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References 84 publications
(109 reference statements)
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“…To obtain this result, we have made use of the definition (6) for the regularized particle-particle bubble (with Q = 0) and of its approximate expression (10) valid in the BCS limit, as well as of the result ln(µ/T ) ≃ −π/(2k µ a F ) obtained by the Thouless criterion (9) in the absence of the Popov correction by assuming that T is of the order of the critical temperature T c . Entering the results (14) and (15) in Eq. (13) with Q = 0, we obtain eventually in the BCS limit…”
Section: Both the Bcs (Weak-coupling) And Bec (Strongcoupling) Limitsmentioning
confidence: 99%
See 1 more Smart Citation
“…To obtain this result, we have made use of the definition (6) for the regularized particle-particle bubble (with Q = 0) and of its approximate expression (10) valid in the BCS limit, as well as of the result ln(µ/T ) ≃ −π/(2k µ a F ) obtained by the Thouless criterion (9) in the absence of the Popov correction by assuming that T is of the order of the critical temperature T c . Entering the results (14) and (15) in Eq. (13) with Q = 0, we obtain eventually in the BCS limit…”
Section: Both the Bcs (Weak-coupling) And Bec (Strongcoupling) Limitsmentioning
confidence: 99%
“…In practice, this was simply done by calculating the particle-hole bubble associated with particle-hole excitations (suitably averaged over the Fermi sphere, like in the original GMB calculation), but now with a chemical potential that spans the whole crossover and thus is no longer equal to E F (apart from minor differences resulting from the way the chemical potential itself is calculated [13,14]). Recently, extensions along these lines were also considered to investigate the GMB correction when including the effect of the Rashba spinorbit coupling in two-dimensional Fermi gases [15]. A completely different approach was instead followed in Ref.…”
Section: Introductionmentioning
confidence: 99%
“…It can be due to the fact that these peaks are located solely at the Fermi level for very small either electron or hole concentrations in the system (i.e., at n ≈ 0 or n ≈ 2, respectively). However, this behavior can have an important role in extremally dilute systems, e.g., in the BCS-BEC crossover region [81][82][83].…”
Section: A Density Of Statementioning
confidence: 99%