Topological collective plasmons in bipartite chains of metallic nanoparticles
Charles A. Downing, Guillaume Weick

TL;DR
This paper explores topological properties of collective plasmons in bipartite chains of metallic nanoparticles, revealing Dirac-like excitations, edge states, and topological phase effects analogous to electronic topological insulators.
Contribution
It analytically derives the spectrum and eigenstates of collective plasmons, demonstrating topological phases and edge states in nanoparticle chains with potential for robust plasmonic transport.
Findings
Presence of Dirac-like collective plasmon excitations
Existence of topologically protected edge states
Observation of a nontrivial Zak phase indicating topological phases
Abstract
We study a bipartite linear chain constituted by spherical metallic nanoparticles, where each nanoparticle supports a localized surface plasmon. The near-field dipolar interaction between the localized surface plasmons gives rise to collective plasmons, which are extended over the whole nanoparticle array. We derive analytically the spectrum and the eigenstates of the collective plasmonic excitations. At the edge of the Brillouin zone, the spectrum is of a pseudorelativistic nature similar to that present in the electronic band structure of polyacetylene. We find the effective Dirac Hamiltonian for the collective plasmons and show that the corresponding spinor eigenstates represent one-dimensional Dirac-like massive bosonic excitations. Therefore, the plasmonic lattice exhibits similar effects to those found for electrons in one-dimensional Dirac materials, such as the ability for…
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