Computing the T-matrix of arbitrarily shaped scatterers: addatmatrix wrapper for the ADDA code

Convergence of the weighted discretization in the ADDA code

Accelerating refractive-index sweeps in the discrete dipole approximation using shifted Krylov subspace method

Asymptotic models for time-domain scattering by small particles of arbitrary shapes

In this work, we investigate time-dependent wave scattering by multiple small particles of arbitrary shape. To approximate the solution of the associated boundary-value problem, we derive an asymptotic model that is valid in the limit as the particle size tends to zero. Our method relies on a boundary integral formulat...

Fast superposition T-matrix method for computing light scattering by structurally diverse aggregates

The superposition T-matrix method is widely used to compute the scattering, absorption, and extinction of light by aggregated particles found in cometary comae, planetary atmospheres, and protoplanetary discs. However, commonly used solvers rapidly lose their efficiency with decreasing fractal dimension or with increas...

OpenMUSTANC (MUltiple Scattering Theory At Nanoplasmonic Cavities): A MATLAB toolbox for the simulation of Plasmonic Sphere Aggregates

Mesoscopic physical models, including the Hydrodynamic Drude Model (HDM), the Generalized Nonlocal Optical Response (GNOR) Model, and the Surface Response Model (SRM), have been proposed to investigate nonlocal effects in nanometric structures. The combination of classical electromagnetism with these mesoscopic materia...

Spectral Convergence of the Multipole Expansion Method for Acoustic Scattering in Three Dimensions

Multiple scattering is a fundamental wave interaction phenomenon in acoustics and electromagnetics. The multipole expansion method (MEM) is the basis of many fast algorithms, such as the fast multipole method (FMM), for such problems. However, due to the infinitely many wave reflections involved, its convergence in thr...