Spin-Dependent Localization of Helical Edge States in a Non-Hermitian Phononic Crystal

IF 8.1 1区 物理与天体物理 Q1 PHYSICS, MULTIDISCIPLINARY
Junpeng Wu, Riyi Zheng, Jialuo Liang, Manzhu Ke, Jiuyang Lu, Weiyin Deng, Xueqin Huang, Zhengyou Liu
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Abstract

As a distinctive feature unique to non-Hermitian systems, non-Hermitian skin effect displays fruitful exotic phenomena in one or higher dimensions, especially when conventional topological phases are involved. Among them, hybrid skin-topological effect is theoretically proposed recently, which exhibits anomalous localization of topological boundary states at lower-dimensional boundaries accompanied by extended bulk states. Here, we experimentally realize the hybrid skin-topological effect in a non-Hermitian phononic crystal. The phononic crystal, before tuning to be non-Hermitian, is an ideal acoustic realization of the Kane-Mele model, which hosts gapless helical edge states at the boundaries. By introducing a staggered distribution of loss, the spin-dependent edge modes pile up to opposite corners, leading to a direct observation of the spin-dependent hybrid skin-topological effect. Our Letter highlights the interplay between topology and non-Hermiticity and opens new routes to non-Hermitian wave manipulations.

Abstract Image

非赫米态音晶体中螺旋边缘态的自旋定位
作为非赫米提系统的一个独特特征,非赫米提趋肤效应在一维或更高维度上显示出富有成果的奇异现象,特别是当涉及传统拓扑相时。其中,混合蒙皮拓扑效应是最近从理论上提出的,它表现出拓扑边界态在低维边界的异常局域化,并伴随着扩展的体态。在这里,我们通过实验在非赫米提声子晶体中实现了混合皮层拓扑效应。这种声子晶体在调谐为非赫米梯性之前,是 Kane-Mele 模型的理想声学实现,它在边界处承载着无间隙螺旋边缘态。通过引入交错分布的损耗,与自旋相关的边缘模堆积到对角,从而直接观察到与自旋相关的混合皮层拓扑效应。我们的这封信强调了拓扑与非赫米蒂性之间的相互作用,并为非赫米蒂波操纵开辟了新的途径。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Physical review letters
Physical review letters 物理-物理:综合
CiteScore
16.50
自引率
7.00%
发文量
2673
审稿时长
2.2 months
期刊介绍: Physical review letters(PRL)covers the full range of applied, fundamental, and interdisciplinary physics research topics: General physics, including statistical and quantum mechanics and quantum information Gravitation, astrophysics, and cosmology Elementary particles and fields Nuclear physics Atomic, molecular, and optical physics Nonlinear dynamics, fluid dynamics, and classical optics Plasma and beam physics Condensed matter and materials physics Polymers, soft matter, biological, climate and interdisciplinary physics, including networks
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