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PT对称拓扑边缘增益效应

PT-Symmetric Topological Edge-Gain Effect.

作者信息

Song Alex Y, Sun Xiao-Qi, Dutt Avik, Minkov Momchil, Wojcik Casey, Wang Haiwen, Williamson Ian A D, Orenstein Meir, Fan Shanhui

机构信息

Department of Electrical Engineering, Stanford University, Stanford, California 94305, USA.

Department of Physics, Stanford University, Stanford, California 94305, USA.

出版信息

Phys Rev Lett. 2020 Jul 17;125(3):033603. doi: 10.1103/PhysRevLett.125.033603.

DOI:10.1103/PhysRevLett.125.033603
PMID:32745404
Abstract

We demonstrate a non-Hermitian topological effect that is characterized by having complex eigenvalues only in the edge states of a topological material, despite the fact that the material is completely uniform. Such an effect can be constructed in any topological structure formed by two gapped subsystems, e.g., a quantum spin-Hall system, with a suitable non-Hermitian coupling between the spins. The resulting complex-eigenvalued edge state is robust against defects due to the topological protection. In photonics, such an effect can be used for the implementation of topological lasers, in which a uniform pumping provides gain only in the edge lasing state. Furthermore, such a topological lasing model is reciprocal and is thus compatible with standard photonic platforms.

摘要

我们展示了一种非厄米拓扑效应,其特征在于,尽管材料完全均匀,但仅在拓扑材料的边缘态具有复本征值。这种效应可以在由两个带隙子系统形成的任何拓扑结构中构建,例如量子自旋霍尔系统,在自旋之间具有合适的非厄米耦合。由于拓扑保护,产生的复本征值边缘态对缺陷具有鲁棒性。在光子学中,这种效应可用于实现拓扑激光器,其中均匀泵浦仅在边缘激射态提供增益。此外,这种拓扑激射模型是互易的,因此与标准光子平台兼容。

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引用本文的文献

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