论文标题

测试超导体抗铁磁原子链中最终状态的拓扑性质

Testing the topological nature of end states in antiferromagnetic atomic chains on superconductors

论文作者

Schneider, Lucas, Beck, Philip, Rózsa, Levente, Posske, Thore, Wiebe, Jens, Wiesendanger, Roland

论文摘要

在物质拓扑非平凡的阶段形成的边缘状态在未来的设备应用中是有希望的候选人,因为它们对局部扰动的稳定性稳定。预计由S波超导体邻近的磁性自旋链被预测进入拓扑非平凡的迷你循环相位,其末端的零能量Majorana模式(MMS)。然而,模仿MM特性的非探针端状态的存在会破坏其明确的观察。在这里,我们报告了一种在抗铁磁旋转链中首次观察到的终端状态的MM的MM性质。使用扫描隧道光谱法,我们在MN链中分别在NB(110)或TA(110)(110)的MN链中找到最终状态,在大型小型PAP中。通过在链的一端引入局部扰动的缺陷,该侧的最终状态从零能量分开,而另一侧的端状态则没有 - 排除其MM起源。最小模型表明,尽管在抗铁磁旋转链中很容易实现宽阔的琐碎小型群,但需要不现实的大型自旋轨道耦合来将系统带入MMS的拓扑非平地阶段。局部缺陷扰动链的方法是探究未来候选拓扑边缘模式对局部疾病的稳定性的强大工具。

Edge states forming at the boundaries of topologically non-trivial phases of matter are promising candidates for future device applications because of their stability against local perturbations. Magnetically ordered spin chains proximitized by an s-wave superconductor are predicted to enter a topologically non-trivial mini-gapped phase with zero-energy Majorana modes (MMs) localized at their ends. However, the presence of non-topological end states mimicking MM properties can spoil their unambiguous observation. Here, we report on a method to experimentally decide on the MM nature of end states observed for the first time in antiferromagnetic spin chains. Using scanning tunneling spectroscopy, we find end states at either finite or near-zero energy in Mn chains on Nb(110) or Ta(110), respectively, within a large minigap. By introducing a locally perturbing defect on one end of the chain, the end state on this side splits off from zero-energy while the one on the other side doesn't - ruling out their MM origin. A minimal model shows that, while wide trivial minigaps hosting such conventional end states are easily achieved in antiferromagnetic spin chains, unrealistically large spin-orbit couplings are required to drive the system into the topologically nontrivial phase with MMs. The methodology of perturbing chains by local defects is a powerful tool to probe the stability of future candidate topological edge modes against local disorder.

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