activity
20172020
most citedCirculant preconditioning in the volume integral equation method for silicon photonics

18 citations · 28 across the 5 of their papers we have counts for

collaborators

5 papers

math.NA2020★ 5 cited

Accelerating frequency-domain numerical methods for weakly nonlinear focused ultrasound using nested meshes

Samuel P. Groth, Pierre Gélat, Seyyed R. Haqshenas +4

The numerical simulation of weakly nonlinear ultrasound is important in treatment planning for focused ultrasound (FUS) therapies. However, the large domain sizes and generation of…

physics.comp-ph2019

Preconditioning the discrete dipole approximation

Samuel P. Groth, Athanasios G. Polimeridis, Jacob K. White

The discrete dipole approximation (DDA) is a popular numerical method for calculating the scattering properties of atmospheric ice crystals. The standard DDA formulation involves t…

math.NA2019★ 18 cited

Circulant preconditioning in the volume integral equation method for silicon photonics

Samuel P. Groth, Athanasios G. Polimeridis, Alexandra Tambova +1

Recently, the volume integral equation (VIE) approach has been proposed as an efficient simulation tool for silicon photonics applications [J. Lightw. Technol. 36, 3765 (2018)]. Ho…

physics.comp-ph2018★ 5 cited

Adiabatic absorbers in photonics simulations with the volume integral equation method

Alexandra Tambova, Samuel P. Groth, Jacob K. White +1

This paper describes the implementation and performance of adiabatic absorbing layers in an FFT-accelerated volume integral equation (VIE) method for simulating truncated nanophoto…

math.NA2017

A hybrid numerical-asymptotic boundary element method for high frequency scattering by penetrable convex polygons

Samuel P. Groth, David P. Hewett, Stephen Langdon

We present a novel hybrid numerical-asymptotic boundary element method for high frequency acoustic and electromagnetic scattering by penetrable (dielectric) convex polygons. Our me…