Edge states and corner modes in second-order topological phononic crystal plates
arXiv:1905.09731 · doi:10.7567/1882-0786/ab3514
Abstract
We realize an elastic second-order topological insulator hosting both one-dimensional gapped edge states and zero-dimensional in-gap corner modes in the double-sided pillared phononic crystal plates with square lattice. Changing the width of two neighbor pillars breaks the inversion symmetry and induces the band inversion to emulate the quantum spin Hall effect where the gapless edge states are obtained. Further breaking the space-symmetry at interface, the gapless edge states are gapped and inducing the edge topological transitions and then giving rise to the zero-dimensional in-gap corner modes. Our work offers a novel way for elastic wave trapping and robustly guiding.
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Cited by in corpus (4)
- Double Dirac Cones and Topologically Non-Trivial Phonons for Continuous, Square Symmetric (C and C) Unit Cells
- Multidimensional sound propagation in 3D high-order topological sonic insulator
- Observation of emergent Dirac physics at the surfaces of acoustic higher-order topological insulators
- Polarization-independent second-order photonic topological corner states