Little-Parks实验中π相移的机理:在4Hb−TaS2和2H
Mark H. Fischer, Patrick A. Lee, Jonathan Ruhman
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引用次数: 0

摘要

最近报道了在层状超导体$2H\text{\ensuremath{-}}{\ mathm {TaS}}_{2}$两个系统上进行的small - parks实验中不寻常的$\ensuremath{\pi}$相移。这些系统都有一个共同的特点,即在$1H\text{\ensuremath{-}}{\ mathm {TaS}}_{2}$层之间插入了额外的层。在这两种情况下,$\ensuremath{\pi}$相移被解释为$1H$层中出现奇异超导性的证据。在这里,我们提出了另一种解释,假设单个$1H$层中的超导性是源自母层$2H\text{\ensuremath{-}}{\ mathm {TaS}}_{2}$的常规$s$波性质。我们表明,在其他解耦的相邻$1H$层之间的负约瑟夫森耦合可以解释观测结果。此外,我们发现负耦合可以自然地产生,假设一个隧道势垒包含顺磁杂质。一个重要的因素是抑制非自旋翻转隧道效应,这是由于单$1H$层中的Ising型自旋动量锁定以及双层的反转对称性。在奇异的超导情况下,解释为什么临界温度几乎与母材料相同,以及在$4\mathit{Hb}$的情况下,超导对无序的鲁棒性是具有挑战性的。在我们的图中,这两个都不是问题,这也暴露了这两个系统的共同特点。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Mechanism for π phase shifts in Little-Parks experiments: Application to 4Hb−TaS2 and to 2H</mml:mi…

Mechanism for π phase shifts in Little-Parks experiments: Application to 4Hb−TaS2 and to 2H
Recently, unusual $\ensuremath{\pi}$ phase shifts in Little-Parks experiments performed on two systems derived from the layered superconductor $2H\text{\ensuremath{-}}{\mathrm{TaS}}_{2}$ were reported. These systems share the common feature that additional layers have been inserted between the $1H\text{\ensuremath{-}}{\mathrm{TaS}}_{2}$ layers. In both cases, the $\ensuremath{\pi}$ phase shift has been interpreted as evidence for the emergence of exotic superconductivity in the $1H$ layers. Here, we propose an alternative explanation assuming that superconductivity in the individual $1H$ layers is of conventional $s$-wave nature derived from the parent $2H\text{\ensuremath{-}}{\mathrm{TaS}}_{2}$. We show that a negative Josephson coupling between otherwise decoupled neighboring $1H$ layers can explain the observations. Furthermore, we find that the negative coupling can arise naturally assuming a tunneling barrier containing paramagnetic impurities. An important ingredient is the suppression of non-spin-flip tunneling due to spin-momentum locking of Ising type in a single $1H$ layer together with the inversion symmetry of the double layer. In the exotic superconductivity scenario, it is challenging to explain why the critical temperature is almost the same as in the parent material and, in the $4\mathit{Hb}$ case, the superconductivity's robustness to disorder. Both are nonissues in our picture, which also exposes the common features that are special in these two systems.
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