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弗洛凯拓扑声学谐振器与声学 Thouless 泵浦

Floquet topological acoustic resonators and acoustic Thouless pumping.

作者信息

Long Yang, Ren Jie

机构信息

Center for Phononics and Thermal Energy Science, China-EU Joint Center for Nanophononics, Shanghai Key Laboratory of Special Artificial Microstructure Materials and Technology, School of Physics Sciences and Engineering, Tongji University, Shanghai 200092, People's Republic of China.

出版信息

J Acoust Soc Am. 2019 Jul;146(1):742. doi: 10.1121/1.5114914.

Abstract

Constructing the topological states can serve as a promising approach for robust acoustic wave transports and manipulations. Here, the authors develop a scheme to realize acoustic topological states and adiabatic Thouless pumping in acoustic Floquet resonator systems. The directional acoustic wave can be robustly manipulated and pumped adiabatically from one side to the opposite side due to the non-trivial topological nature. The physical mechanism behind these phenomena can be understood by effective one-dimensional Aubry-André-Harper Hamiltonian, with an additional synthetic dimension originating from Floquet spatially periodic modulation. This Aubry-André-Harper acoustic resonator system can be regarded as a projection from a two-dimensional topological Hofstadter model for the integer quantum Hall effect. The authors' scheme provides a promising method for synthesizing acoustic topological states for efficient acoustic wave manipulations. Introducing the topological mechanism to the control wave will become an alternative method besides the conventional effective acoustic parameter methods.

摘要

构建拓扑态可作为实现稳健声波传输与操控的一种很有前景的方法。在此,作者们开发了一种方案,以在声学弗洛凯谐振器系统中实现声学拓扑态和绝热苏勒泵浦。由于非平凡的拓扑性质,定向声波能够被稳健地操控,并绝热地从一侧泵浦到另一侧。这些现象背后的物理机制可通过有效的一维奥布里 - 安德烈 - 哈珀哈密顿量来理解,其中一个额外的合成维度源自弗洛凯空间周期调制。这种奥布里 - 安德烈 - 哈珀声学谐振器系统可被视为用于整数量子霍尔效应的二维拓扑霍夫施塔特模型的一种投影。作者们的方案为合成声学拓扑态以进行高效声波操控提供了一种很有前景的方法。将拓扑机制引入到控制波中,除了传统的有效声学参数方法外,将成为另一种方法。

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