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Effects of spin-orbit coupling on the Berezinskii-Kosterlitz-Thouless transition and the vortex-antivortex structure in two-dimensional Fermi gases

机译:自旋轨道耦合对Berezinskii-Kosterlitz-Thouless的影响   二维费米气体中的跃迁和涡旋 - 反电动势结构

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摘要

We investigate the Berezinskii-Kosterlitz-Thouless (BKT) transition in atwo-dimensional (2D) Fermi gas with spin-orbit coupling (SOC), as a function ofthe two-body binding energy and a perpendicular Zeeman field. By including ageneric form of the SOC, as a function of Rashba and Dresselhaus terms, westudy the evolution between the experimentally relevant equalRashba-Dresselhaus (ERD) case and the Rashba-only (RO) case. We show that inthe ERD case, at fixed non-zero Zeeman field, the BKT transition temperature$T_{BKT}$ is increased by the effect of SOC for all values of the bindingenergy. We also find a significant increase in the value of the Clogston limitcompared to the case without SOC. Furthermore, we demonstrate that thesuperfluid density tensor becomes anisotropic (except in the RO case), leadingto an anisotropic phase-fluctuation action that describes elliptic vortices andantivortices, which become circular in the RO limit. This deformationconstitutes an important experimental signature for superfluidity in a 2D Fermigas with ERD SOC. Finally, we show that the anisotropic sound velocitiesexhibit anomalies at low temperatures, in the vicinity of quantum phasetransitions between topologically distinct uniform superfluid phases.
机译:我们研究了具有自旋轨道耦合(SOC)的二维(2D)费米气体中的Berezinskii-Kosterlitz-Thouless(BKT)跃迁,它是两体结合能和垂直塞曼场的函数。通过包括SOC的泛型形式(作为Rashba和Dresselhaus术语的函数),可以研究实验相关的equalRashba-Dresselhaus(ERD)案例和仅Rashba(RO)案例之间的演变。我们显示,在ERD情况下,在固定非零塞曼场下,对于所有结合能值,SOC的影响都会增加BKT转变温度$ T_ {BKT} $。与没有SOC的情况相比,我们还发现Clogston极限值的显着增加。此外,我们证明了超流体密度张量是各向异性的(RO情况除外),导致各向异性的相位波动作用,描述了椭圆形涡旋和反涡旋,在RO极限处变为圆形。这种变形构成了带有ERD SOC的二维费米气体中超流动性的重要实验特征。最后,我们表明各向异性的声速在低温下表现出异常,在拓扑学上不同的均匀超流体相之间的量子相变附近。

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