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Characterizations of topological superconductors: Chern numbers, edge states and Majorana zero modes

机译:拓扑超导体的特征:Chen数,边缘态和Majorana零模式

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The topological properties in topological superconductors are usually characterized by bulk Chern numbers, edge-state spectra, and Majorana zero modes. Whether they are equivalent or inequivalent is not well understood. Here, we investigate this issue with a focus on a checkerboard-lattice model combining the Chern insulator and chiral p-wave superconductivity. Multiple topologically superconducting phases with Chern numbers up to are produced. We explicitly demonstrate the mismatch between the Chern numbers, edge states, and Majorana zero modes in this two-dimensional topological-superconductor model. The intrinsic reason is that some edge states in the superconducting phases inherited from the Chern-insulator phase are not protected by particle-hole symmetry. We further check the mismatches in vortex states. Our results therefore clarify these different but complementary topological features and suggest that further considerations are required to characterize various topological superconductors.
机译:拓扑超导体中的拓扑特性通常以体Chern数,边缘态谱和Majorana零模式为特征。它们是等效的还是不等效的,还没有很好地理解。在这里,我们重点研究结合了Chern绝缘体和手性p波超导性的棋盘格模型。产生具有最多Chern数的多个拓扑超导相。在此二维拓扑超导体模型中,我们明确证明了Chern数,边缘状态和Majorana零模式之间的不匹配。内在原因是,从Chern绝缘体相继承的超导相中的某些边缘状态不受粒子-空穴对称性的保护。我们进一步检查涡流状态的不匹配。因此,我们的结果阐明了这些不同但互补的拓扑特征,并提出了表征各种拓扑超导体所需的进一步考虑。

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