Antichiral surface states and higher-order topological states based on a modified Haldane model
Jia-Rui Xu, Zhan Xiong, Kai Deng, Hai-Xiao Wang, Shiyang Liu, Yixian Qian, and Jian-Hua Jiang

TL;DR
This paper presents a simplified approach to realize antichiral surface states and higher-order topological states in a single-layer honeycomb lattice, using a modified Haldane model emulation, with verification in acoustic crystals.
Contribution
It introduces a new method to achieve antichiral and higher-order topological states in a more practical, simplified system based on a modified Haldane model within a nodal-line semimetal phase.
Findings
Successfully emulated the modified Haldane model physics in a single-layer honeycomb lattice.
Generated valley higher-order topological partial bandgaps with coexisting hinge and surface states.
Verified multiple topological states through numerical simulations in acoustic crystal platforms.
Abstract
Antichiral surface states, characterized by unidirectional propagation on parallel surfaces, offer unique potential for controlling classical waves. However, their realization typically relies on complex implementations of the two-dimensional modified Haldane model, limiting practical applications. Here, we propose a simplified scheme to realize such states within the nodal-line semimetal phase of a single-layer honeycomb lattice, by emulating the essential physics of the modified Haldane model through an introduced layer degree of freedom. Furthermore, we demonstrate that unequal vertical interlayer couplings can generate valley higher-order topological partial bandgaps, hosting coexisting one-dimensional hinge states and gapped antichiral surface states. We numerically verify these multiple topological states in acoustic crystals, establishing a versatile platform for advanced wave…
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
TopicsTopological Materials and Phenomena · Acoustic Wave Phenomena Research · Metamaterials and Metasurfaces Applications
