论文标题

拓扑结节超导体的约瑟夫森连接

Josephson junctions of topological nodal superconductors

论文作者

Seshadri, Ranjani, Khodas, Maxim, Meidan, Dganit

论文摘要

过渡金属二甲化酶(TMDS)为研究非常规超导性提供了一个独特的平台,这是由于存在强旋轨耦合以及对平面磁场的显着稳定性。最近的一项研究发现,当应用于超导单层TMD的平面内场超出了Pauli临界极限,量子相变到拓扑结节超导阶段,该阶段载有Majoragan Flat Bands。我们研究了约瑟夫森连接几何形状中该节点超导体的电流相关关系。我们发现淋巴结超导性与能量相关关系有关,该关系取决于横向行动方向的动量,而$4π$的周期性在两对淋巴结点之间。我们解释了这一响应是由横向动量驱动的一系列量子相变的结果,这些量子相变的驱动,横向动量将拓扑琐碎相和两个不同的拓扑非平凡相分开,其特征在于不同的绕组不变。该分析阐明了Majorana扁平带对对称性扰动的稳定性。

Transition metal dichalcogenides (TMDs) offer a unique platform to study unconventional superconductivity, owing to the presence of strong spin-orbit coupling and a remarkable stability to an in-plane magnetic field. A recent study found that when an in-plane field applied to a superconducting monolayer TMD is increased beyond the Pauli critical limit, a quantum phase transition occurs into a topological nodal superconducting phase which hosts Majorana flat bands. We study the current-phase relation of this nodal superconductor in a Josephson junction geometry. We find that the nodal superconductivity is associated with an energy-phase relation that depends on the momentum transverse to the current direction, with a $4π$ periodicity in between pairs of nodal points. We interpret this response as a result of a series of quantum phase transitions, driven by the transverse momentum, which separate a topological trivial phase and two distinct topologically non-trivial phases characterized by different winding invariants. This analysis sheds light on the stability of the Majorana flat bands to symmetry-breaking perturbations.

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