Floquet topological insulators with hybrid edges
Boquan Ren, Yaroslav V. Kartashov, Hongguang Wang, Yongdong Li, Yiqi, Zhang

TL;DR
This paper demonstrates the existence of unconventional topological edge states in Floquet insulators with hybrid edges, broadening the design possibilities for topological materials and their robustness against defects and nonlinearity.
Contribution
It introduces hybrid edge configurations in Floquet topological insulators, showing they support topological edge states even with complex lattice terminations.
Findings
Topological edge states exist in hybrid zigzag-armchair edges.
Edge states are robust through defects and nonlinear effects.
Hybrid edges expand the design space for topological insulators.
Abstract
Topological edge states form at the edges of periodic materials with specific degeneracies in their modal spectra, such as Dirac points, under the action of effects breaking certain symmetries of the system. In particular, in Floquet topological insulators unidirectional edge states appear upon breakup of the effective time-reversal symmetry due to dynamical modulations of the underlying lattice potential. However, such states are usually reported for certain simple lattice terminations, for example, at zigzag or bearded edges in honeycomb lattices. Here we show that unconventional topological edge states may exist in Floquet insulators based on arrays of helical waveguides with hybrid edges involving alternating zigzag and armchair segments, even if the latter are long. Such edge states appear in the largest part of the first Brillouin zone and show topological protection upon passage…
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