Discrete and surface solitons in photonic graphene nanoribbons
arXiv:1005.3520 · doi:10.1364/OL.35.002895
Abstract
We analyze localization of light in honeycomb photonic lattices restricted in one dimension which can be regarded as an optical analog of (``armchair'' and ``zigzag'') graphene nanoribbons. We find the conditions for the existence of spatially localized states and discuss the effect of lattice topology on the properties of discrete solitons excited inside the lattice and at its edges. In particular, we discover a novel type of soliton bistability, the so-called geometry-induced bistability, in the lattices of a finite extent.
three double-column pages, 5 figures, submitted for publication
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Cited by in corpus (10)
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- Observation of Edge Solitons in Photonic Graphene
- Lieb polariton topological insulators
- Classical Simulation of Relativistic Quantum Mechanics in Periodic Optical Structures
- Coupled backward- and forward-propagating solitons in a composite right/left-handed transmission line
- Nonlinear localized modes in two-dimensional electrical lattices
- Discrete breathers in honeycomb Fermi-Pasta-Ulam lattices
- Localized modes in nonlinear photonic kagome nanoribbons
- Nonlinear light localization around the core of a `holey' fiber
- Wavepacket spreading dynamics under a non-instantaneous nonlinearity: Self-trapping, defocusing and focusing