|
|
 |
This code can be used to model wave propagation in urban environments in 2D. It is based on the Transmission Line Matrix (TLM) method.
Matlab Coupled dipole approximation (CDA code) printed in
Burrows, Christopher, University of Exeter (United Kingdom) ProQuest Dissertations & Theses, 2010. U563339.
A simple 3D symmetrical condensed node TLM program, written in Fortran (77) by J. L. Herring.
TorchGDM is a PyTorch implementation of the Green's dyadic method (GDM), a electro-dynamics full-field volume integral technique. It's main features are multi-scale simulations combining volume discretized and effective e/m polarizability models, as well as the general support of torch's automatic differentiation.
CD-ROM featuring sample FDTD codes with visualization capabilities.
Allen Taflove, Susan C. Hagness, Computational Electromagnetics: The Finite-Difference Time-Domain Method, Second Edition. Artech House, Boston 2000.
CoupledDipole.jl
Coupled-dipole simulations for electromagnetic scattering of light by sub-wavelength particles in arbitrary 3-dimensional configurations.
CoupledElectricMagneticDipoles.jl is a set of modules implemented in the Julia language. Several modules are provided to solve typical problems encountered in nano-optics and nano-photonics including light emission by point sources in complex environments, electromagnetic wave scattering by single objects with complex geometry or collections of them. Optical forces can also be computed with this software package.
Coupled Dipole Approximation (CDA)
Coupled Dipole Approximation with Linux parallel compatibility.
DGF Python code printed in printed in M DeRosier:
LIGHT SCATTERING MODEL THROUGH COMPUTATIONAL METHODS IN PYTHON USING A DIGITIZED GREEN FUNCTION BY SCATTERING OF SMALL PARTICLES
Brigham Young University - Idaho, 2022.
CDPDS Coupled dipole method-based photonic dispersion solver
A photonic band dispersion solver based on the coupled dipole method called CDPDS, which aims to provide an analytical computation of bulk and boundary dispersions and topological phases of a one-dimensional and two-dimensional photonic crystal consisting of an array of particles.
|
|
|
|
