Lossy phononic metamaterials for valley manipulation
Shunda Yin, Qiuyan Zhou, Yuxiang Xi, Weiyin Deng, Wei Chen, Jiuyang Lu, Manzhu Ke, and Zhengyou Liu

TL;DR
This paper demonstrates how coupling loss in phononic metamaterials can be used to control valley degrees of freedom, leading to novel non-Hermitian effects such as valley filtering, skin effects, and boundary-dependent edge states.
Contribution
It introduces a new approach to valley manipulation using pure loss in phononic metamaterials, expanding non-Hermitian physics beyond gain and nonreciprocity.
Findings
Demonstrated valley-resolved nonreciprocity acting as a valley filter
Observed valley-dependent skin effects localizing states at opposite boundaries
Identified valley-projected edge states with boundary-dependent lifetimes
Abstract
Non-Hermitian physics characterized by complex band spectra has established a new paradigm in condensed matter systems and metamaterials. Recently, non-Hermitian gain and nonreciprocity are deliberately introduced to valley manipulation, leading to various phenomena beyond the Hermitian scenarios, such as the amplified topological whispering gallery modes as an acoustic laser. In contrast, pure loss is inevitable in practice and generally regarded as a detrimental factor. Here, we reveal that the coupling loss can manipulate valley degrees of freedom in a phononic metamaterial. Three distinct valley-related effects, including valley-resolved nonreciprocity that functions as a valley filter, valley-dependent skin effects where bulk states from different valleys localize at opposite boundaries, and valley-projected edge states with boundary-dependent lifetimes that leads to an anomalous…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsQuantum Mechanics and Non-Hermitian Physics · Acoustic Wave Phenomena Research · Topological Materials and Phenomena
