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arXiv 2212.05046cond-mat.quant-gasquant-ph
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二维原子晶格中的光子拓扑 Anderson 绝缘体

Photonic topological Anderson insulator in a two-dimensional atomic lattice

Sergey E. Skipetrov, Pierre Wulles

AI总结:

该研究提出二维静止原子蜂窝晶格中原子位置无序可诱导光子拓扑 Anderson 绝缘体,并通过拓扑不变量与边缘态等特征说明其与拓扑绝缘体属于同一拓扑相。

摘要:

原子位置的无序可在由静止原子构成的二维蜂窝晶格中,为横电光学准模诱导出一种拓扑非平庸相——拓扑 Anderson 绝缘体(TAI)。TAI 要求时间反演对称性和反演对称性均被破缺,且破缺程度相近。其特征为非零拓扑不变量、体态密度降低、体内空间局域化准模,以及传播的边缘态。TAI 到拓扑绝缘体(TI)相的转变可在拓扑不变量保持恒定值时发生,表明 TAI 与 TI 代表同一拓扑相。

英文摘要:

Disorder in atomic positions can induce a topologically nontrivial phase - topological Anderson insulator (TAI) - for transverse electric optical quasimodes of a two-dimensional honeycomb lattice of immobile atoms. TAI requires both time-reversal and inversion symmetries to be broken to similar extents. It is characterized by a nonzero topological invariant, a reduced density of states and spatially localized quasimodes in the bulk, as well as propagating edge states. A transition from TAI to the topological insulator (TI) phase can take place at a constant value of the topological invariant, showing that TAI and TI represent the same topological phase.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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