具有\(s_\pm \) -波对的非厄米二阶拓扑超导体

IF 1.7 4区 物理与天体物理 Q3 PHYSICS, CONDENSED MATTER
Hao Geng, Xiang Ji, Beibing Huang, Xianqi Tong, Xiaosen Yang
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引用次数: 0

摘要

非厄米系统表现出许多没有厄米对应的奇异现象,例如非厄米集肤效应,它可以从根本上改变系统的拓扑结构。本文研究了具有\(s_\pm \) -波对的非厄米超导体的拓扑结构。\(s_\pm \) -波对的研究对于理解铁基材料中的非常规超导性至关重要,因为它解释了由自旋波动驱动的符号反转间隙。该机制为其他相关电子系统(如高压下的镍酸盐)提供了新的见解,并推动了高温超导领域的发展。我们研究了方形晶格上具有\(s_\pm \) -波对的非厄米超导体的拓扑特征。我们证明了非厄米二阶拓扑超导体在开放边界条件下表现出独特的能带坍缩行为和局域马约拉纳角模和零模。此外,我们揭示了系统的\(Z_2\)趋肤效应,保持了粒子-空穴对称性,并提供了非厄米二阶拓扑超导体和平凡超导体之间的拓扑相变的见解。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Non-hermitian second-order topological superconductor with \(s_\pm \)-wave pairing

Non-hermitian second-order topological superconductor with \(s_\pm \)-wave pairing

Non-Hermitian systems exhibit many exotic phenomena without any Hermitian counterpart, such as the non-Hermitian skin effect, which can fundamentally change the topology of the systems. In this paper, we investigate the topology of the non-Hermitian superconductor with \(s_\pm \)-wave pairing. The study of \(s_\pm \)-wave pairing is crucial for understanding unconventional superconductivity in iron-based materials, as it explains the sign reversal gap driven by spin fluctuations. This mechanism offers insights into other correlated electron systems, such as nickelates under high pressure, and advances the field of high-temperature superconductivity. We explore the topological features of a non-Hermitian superconductor with \(s_\pm \)-wave pairing on a square lattice. We demonstrate that non-Hermitian second-order topological superconductors exhibit unique band collapse behaviors and localized Majorana corner and zero modes under open boundary conditions. Furthermore, we reveal the system’s \(Z_2\) skin effect, preserving particle-hole symmetry and providing insights into topological phase transitions between non-Hermitian second-order topological superconductors and trivial superconductors.

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来源期刊
The European Physical Journal B
The European Physical Journal B 物理-物理:凝聚态物理
CiteScore
2.80
自引率
6.20%
发文量
184
审稿时长
5.1 months
期刊介绍: Solid State and Materials; Mesoscopic and Nanoscale Systems; Computational Methods; Statistical and Nonlinear Physics
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