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Open AccessJournal ArticleDOI

Photonic topological insulators

TLDR
It is shown that metacrystals-superlattices of metamaterials with judiciously designed properties-provide a platform for designing topologically non-trivial photonic states, similar to those identified for condensed-matter topological insulators.
Abstract
Recent progress in understanding the topological properties of condensed matter has led to the discovery of time-reversal-invariant topological insulators. A remarkable and useful property of these materials is that they support unidirectional spin-polarized propagation at their surfaces. Unfortunately topological insulators are rare among solid-state materials. Using suitably designed electromagnetic media (metamaterials) we theoretically demonstrate a photonic analogue of a topological insulator. We show that metacrystals-superlattices of metamaterials with judiciously designed properties-provide a platform for designing topologically non-trivial photonic states, similar to those that have been identified for condensed-matter topological insulators. The interfaces of the metacrystals support helical edge states that exhibit spin-polarized one-way propagation of photons, robust against disorder. Our results demonstrate the possibility of attaining one-way photon transport without application of external magnetic fields or breaking of time-reversal symmetry. Such spin-polarized one-way transport enables exotic spin-cloaked photon sources that do not obscure each other.

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Citations
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Journal ArticleDOI

Continuous bulk and interface description of topological insulators

TL;DR: In this article, the authors analyzed the topological properties of systems of Dirac equations in the presence of heterogeneities to model transport in topological insulators by means of indices of Fredholm operators.
Journal ArticleDOI

PT symmetric Floquet topological phase

TL;DR: In this article, the existence of Floquet topological insulators for symmetric non-Hermitian Hamiltonians was studied and an array of waveguide in 1D with periodically changing nonhermitian potential was considered.
Journal ArticleDOI

Topological Rainbow Concentrator Based on Synthetic Dimension

TL;DR: In this paper, a method to realize a rainbow concentrator of topological photonic states based on the synthetic dimension concept is proposed, where the translational degree of freedom of the nanostructures inside the unit cell of a two-dimensional photonic crystal is constructed using a translational deformation, which gives rise to robust interface states at different frequencies.
Journal ArticleDOI

Topologically protected Dirac plasmons in graphene

TL;DR: In this paper, the authors proposed and provided a theoretical proof-of-principle demonstration for highly confined topologically protected optical states to be realized at infrared frequencies in a simple 2D material structure-a periodically patterned graphene monolayer subject to a magnetic field below 1 tesla.
References
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Journal ArticleDOI

Colloquium: Topological insulators

TL;DR: In this paper, the theoretical foundation for topological insulators and superconductors is reviewed and recent experiments are described in which the signatures of topologically insulators have been observed.
Journal ArticleDOI

Topological insulators and superconductors

TL;DR: Topological superconductors are new states of quantum matter which cannot be adiabatically connected to conventional insulators and semiconductors and are characterized by a full insulating gap in the bulk and gapless edge or surface states which are protected by time reversal symmetry.
Journal ArticleDOI

Negative Refraction Makes a Perfect Lens

TL;DR: The authors' simulations show that a version of the lens operating at the frequency of visible light can be realized in the form of a thin slab of silver, which resolves objects only a few nanometers across.
Journal ArticleDOI

Experimental Verification of a Negative Index of Refraction

TL;DR: These experiments directly confirm the predictions of Maxwell's equations that n is given by the negative square root ofɛ·μ for the frequencies where both the permittivity and the permeability are negative.
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