Pseudospin-valley-coupled phononic topological insulator with edge and corner states
Haiyan Fan, Baizhan Xia, Shengjie Zheng, Liang Tong

TL;DR
This paper presents a novel pseudospin-valley-coupled phononic topological insulator that features both gapped edge states and topological corner states, with experimental validation of robust wave propagation and localized resonances.
Contribution
It introduces a new class of phononic topological insulator with controllable edge and corner states, combining pseudospin and valley coupling effects.
Findings
Demonstration of gapped edge states and topological corner states in phononic systems
Experimental confirmation of robust edge waveguiding and localized corner modes
Control over pseudospin-valley coupling enables reconfigurable topological states
Abstract
Topologically protected gapless edge states are phases of quantum matter which behave as massless Dirac fermions, immunizing against disorders and continuous perturbations. Recently, a new class of topological insulators (TIs) with topological corner states have been theoretically predicted in electric systems, and experimentally realized in two-dimensional (2D) mechanical and electromagnetic systems, electrical circuits, optical and sonic crystals, and elastic phononic plates. Here, we demonstrate a pseudospin-valley-coupled phononic TI, which simultaneously exhibits gapped edge states and topological corner states. Pseudospin-orbit coupling edge states and valley-polarized edge state are respectively induced by the lattice deformation and the symmetry breaking. When both of them coexist, these topological edge states will be greatly gapped and the topological corner state emerges.…
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Taxonomy
TopicsTopological Materials and Phenomena · Advanced Condensed Matter Physics · Graphene research and applications
