2013
DOI: 10.1088/1367-2630/15/1/013012
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Dynamic band collapse in photonic graphene

Abstract: The band structure and the transport properties of graphene are known to be deeply modified by strong electromagnetic fields. Here we experimentally demonstrate, using an engineered optical waveguide lattice as a model system for ac-driven graphene, the partial and complete collapse of valence and conduction quasi-energy bands corresponding to linearly-and circularly-polarized monochromatic light irradiation, respectively.

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Cited by 80 publications
(39 citation statements)
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“…This band structure leads to interesting bulk and edge transport phenomena [179], and the flatband results in non-diffracting states, which have recently been observed [180,181]. Using hexagonal waveguide arrays, the structure of graphene has been extensively studied, such as the influence of strain resulting in Landau levels [182], compression of the lattice [183], the influence of disorder on the edge states [184] as well as the band collapse under the influence of an external field [185]. Furthermore, a previously unknown edge state of graphene has been discovered using a honeycomb photonic lattice [186].…”
Section: Physics In 2d Waveguide Arraysmentioning
confidence: 99%
“…This band structure leads to interesting bulk and edge transport phenomena [179], and the flatband results in non-diffracting states, which have recently been observed [180,181]. Using hexagonal waveguide arrays, the structure of graphene has been extensively studied, such as the influence of strain resulting in Landau levels [182], compression of the lattice [183], the influence of disorder on the edge states [184] as well as the band collapse under the influence of an external field [185]. Furthermore, a previously unknown edge state of graphene has been discovered using a honeycomb photonic lattice [186].…”
Section: Physics In 2d Waveguide Arraysmentioning
confidence: 99%
“…99,100 The use of honeycomb lattices with helical modulation allows for the simulation of graphene physics; e.g. band collapse, 101 and topological insulators.…”
Section: 98mentioning
confidence: 99%
“…ϕ = 0, we bend the waveguide axis in both x and y directions along the paraxial propagation distance t, so that the optical axis of the array describes a curved path with parametric equations x = x 0 (t) and y = y 0 (t). Arrays of waveguides with arbitrarily curved axis in threedimensions can be realized, for example, by the technique of femtosecond laser writing in optical glasses (see, for instance, [56]). In the tight-binding and paraxial approximations, light transport in the superlattice with a bent axis is governed by the following coupled-mode equations (see, for instance, [57])…”
Section: The Modelmentioning
confidence: 99%