activity
20012024
most citedModified optical absorption of molecules on metallic nanoparticles at sub-monolayer coverage

151 citations · 318 across the 14 of their papers we have counts for

collaborators

15 papers

physics.optics2024★ 17 cited

T-matrix representation of optical scattering response: Suggestion for a data format

Nigar Asadova, Karim Achouri, Kristian Arjas +39

The transition matrix, frequently abbreviated as T-matrix, contains the complete information in a linear approximation of how a spatially localized object scatters an incident fiel…

physics.optics2023

Generalised coupled-dipole model for core-satellite nanostructures

Stefania Glukhova, Eric C. Le Ru, Baptiste Auguié

Plasmonic core-satellite nanostructures have recently attracted interest in photocatalytic applications. The core plasmonic nanoparticle acts like an antenna, funnelling incident l…

physics.comp-ph2021★ 14 cited

Multiple scattering of light in nanoparticle assemblies: user guide for the TERMS program

Dmitri Schebarchov, Atefeh Fazel-Najafabadi, Eric C. Le Ru +1

We introduce TERMS, an open-source Fortran program to simulate near-field and far-field optical properties of clusters of particles. The program solves rigorously the Maxwell equat…

physics.optics2021★ 12 cited

Mean path length inside non-scattering refractive objects

Matt Majic, Walter R. C. Somerville, Eric C. Le Ru

It has recently been argued that the geometric-optics mean path length of rays inside a refractive object under Lambertian illumination is independent of the scattering strength of…

math-ph2020★ 1 cited

Definition and properties of logopoles of all degrees and orders

Matt Majic, Eric C. Le Ru

Logopoles are a recently proposed class of solutions to Laplace's equation with intriguing links to both solid spheroidal and solid spherical harmonics. They share the same finite…

math-ph2019★ 2 cited

A new class of solutions to Laplace equation: Regularized multipoles of negative orders

Matt Majic, Eric C. Le Ru

We introduce a new class of solutions to Laplace equation, dubbed logopoles, and use them to derive a new relation between solutions in prolate spheroidal and spherical coordinates…