Strong interlayer coupling and stable topological flat bands in twisted bilayer photonic Moire superlattices
arXiv:2108.14002 · doi:10.1038/s41377-022-00977-4
Abstract
The moiré superlattice of misaligned atomic bilayers paves the way for designing a new class of materials with wide tunability. In this work, we propose a photonic analog of the moiré superlattice based on dielectric resonator quasi-atoms. In sharp contrast to van der Waals materials with weak interlayer coupling, we realize the strong coupling regime in a moiré superlattice, characterized by cascades of robust flat bands at large twist-angles. Surprisingly, we find that these flat bands are characterized by a non-trivial band topology, the origin of which is the moiré pattern of the resonator arrangement. The physical manifestation of the flat band topology is a robust one-dimensional conducting channel on edge, protected by the reflection symmetry of the moiré superlattice. By explicitly breaking the underlying reflection symmetry on the boundary terminations, we show that the first-order topological edge modes naturally deform into higher-order topological corner modes. Our work pioneers the physics of topological phases in the designable platform of photonic moiré superlattices beyond the weakly coupled regime.
arXiv comment5+34 pages
References in corpus (23)
- Magic-angle graphene superlattices: a new platform for unconventional superconductivity
- Correlated Insulator Behaviour at Half-Filling in Magic Angle Graphene Superlattices
- Topological Photonics
- Classification of topological insulators and superconductors in three spatial dimensions
- Moire bands in twisted double-layer graphene
- Superconductors, Orbital Magnets, and Correlated States in Magic Angle Bilayer Graphene
- Topological quantum chemistry
- Graphene bilayer with a twist: electronic structure
- Magic Angle Spectroscopy
- Graphene Bilayers with a Twist
- Topological Defects and Gapless Modes in Insulators and Superconductors
- All "Magic Angles" Are "Stable" Topological
- Localization and delocalization of light in photonic moire lattices
- Band Structure of Twisted Bilayer Graphene: Emergent Symmetries, Commensurate Approximants and Wannier Obstructions
- Higher-Order Topological Insulator in Twisted Bilayer Graphene
- Boundary element method for resonances in dielectric microcavities
- Optical soliton formation controlled by angle twisting in photonic moiré lattices
- Engineering Fragile Topology in Photonic Crystals: Topological Quantum Chemistry of Light
- Stiefel-Whitney classes and topological phases in band theory
- Magic-angle Bilayer Phononic Graphene
- Bilayer Photonic Graphene
- A perspective of twisted photonic structures
- Benchmarking five numerical simulation techniques for computing resonance wavelengths and quality factors in photonic crystal membrane line defect cavities
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- Multiple flat bands and localized states in photonic super-Kagome lattices
- Higher-order topology in twisted multilayer systems: a review
- Bloch theorem dictated wave chaos in microcavity crystals
- Topologically nontrivial and trivial flat bands via weak and strong interlayer coupling in twisted bilayer honeycomb optical lattices for ultracold atoms