Three-dimensional valley-contrasting sound
Haoran Xue, Yong Ge, Zheyu Cheng, Yi-jun Guan, Jiaojiao Zhu, Hong-yu, Zou, Shou-qi Yuan, Shengyuan A. Yang, Hong-xiang Sun, Yidong Chong, Baile, Zhang

TL;DR
This paper introduces a novel 3D acoustic crystal that demonstrates valley-contrasting physics, enabling topological wave transport with unique properties such as robustness and valley-specific localization, expanding valley physics into three dimensions.
Contribution
The study develops the first 3D acoustic crystal exhibiting valley-contrasting physics, extending valley phenomena from 2D materials to three-dimensional structures.
Findings
Demonstration of 3D valley-contrasting physics in acoustic crystals
Observation of robust topological surface states
Valley-specific wave localization and refraction phenomena
Abstract
Spin and valley are two fundamental properties of electrons in crystals. The similarity between them is well understood in valley-contrasting physics established decades ago in two-dimensional (2D) materials like graphene--with broken inversion symmetry, the two valleys in graphene exhibit opposite orbital magnetic moments, similar to the spin-1/2 behaviors of electrons, and opposite Berry curvature that leads to a half topological charge. However, valley-contrasting physics has never been explored in 3D crystals. Here, we develop a 3D acoustic crystal exhibiting 3D valley-contrasting physics. Unlike spin that is fundamentally binary, valley in 3D can take six different values, each carrying a vortex in a distinct direction. The topological valley transport is generalized from the edge states of 2D materials to the surface states of 3D materials, with interesting features including…
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