Topologically Invisible Defects in Chiral Mirror Lattices
0303 health sciences
Condensed Matter - Mesoscale and Nanoscale Physics
Physics
QC1-999
kekule model
Classical Physics (physics.class-ph)
FOS: Physical sciences
mirror symmetry
Physics - Classical Physics
chiral symmetry
[PHYS] Physics [physics]
topological insulators
03 medical and health sciences
Mesoscale and Nanoscale Physics (cond-mat.mes-hall)
wave scattering
acoustic metamaterials
Physics - Optics
Optics (physics.optics)
DOI:
10.1002/apxr.202300102
Publication Date:
2024-01-18T20:43:46Z
AUTHORS (6)
ABSTRACT
AbstractOne of the hallmark of topological insulators is having conductivity properties that are unaffected by the possible presence of defects. In this work, by going beyond backscattering immunity and topological invisibility across defects or disorder is obtained. Using a combination of chiral and mirror symmetry, the transmission coefficient is guaranteed to be unity. Importantly, but no phase shift is induced making the defect completely invisible. Many lattices possess the chiral‐mirror symmetry, and the principle is chosen to be demonstrated on an hexagonal lattice model with Kekulé distortion displaying topological edge waves, and analytically and numerically is shown that the transmission across symmetry preserving defects is unity. Then this lattice in an acoustic system is realized, and the invisibility is confirmed with numerical experiments. It is foreseen that the versatility of the model will trigger new experiments to observe topological invisibility in various wave systems, such as photonics, cold atoms or elastic waves.
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