most citedTopological collective plasmons in bipartite chains of metallic nanoparticles

113 citations · 324 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.mes-hall2016113 cited

Topological collective plasmons in bipartite chains of metallic nanoparticles

Charles A. Downing, Guillaume Weick

We study a bipartite linear chain constituted by spherical metallic nanoparticles, where each nanoparticle supports a localized surface plasmon. The near-field dipolar interaction…

cond-mat.mes-hall201615 cited

Nanohelices as superlattices: Bloch oscillations and electric dipole transitions

C. A. Downing, M. G. Robinson, M. E. Portnoi

Subjecting a nanohelix to a transverse electric field gives rise to superlattice behavior with tunable electronic properties. We theoretically investigate such a system and find Bl…

cond-mat.mes-hall201659 cited

Massless Dirac fermions in two dimensions: Confinement in nonuniform magnetic fields

C. A. Downing, M. E. Portnoi

We show how it is possible to trap two-dimensional massless Dirac fermions in spatially inhomogeneous magnetic fields, as long as the formed magnetic quantum dot (or ring) is of a…

cond-mat.mes-hall201638 cited

Magnetic quantum dots and rings in two dimensions

C. A. Downing, M. E. Portnoi

We consider the motion of electrons confined to a two dimensional plane with an externally applied perpendicular inhomogeneous magnetic field, both with and without a Coulomb poten…

cond-mat.mes-hall201637 cited

Nonradiative limitations to plasmon propagation in chains of metallic nanoparticles

Adam Brandstetter-Kunc, Guillaume Weick, Charles A. Downing +2

We investigate the collective plasmonic modes in a chain of metallic nanoparticles that are coupled by near-field interactions. The size- and momentum-dependent nonradiative Landau…

cond-mat.mes-hall201462 cited

One-dimensional Coulomb problem in Dirac materials

C. A. Downing, M. E. Portnoi

We investigate the one-dimensional Coulomb potential with application to a class of quasirelativistic systems, so-called Dirac-Weyl materials, described by matrix Hamiltonians. We…