The Multiple Sphere T Matrix Fortran-90 Code by Dan Mackowski.

MSTM is a package for calculating the electromagnetic scattering and absorption properties of systems of spheres.
The code is designed to run on distributed memory parallel platforms, and uses MPI instructions in conjunction with fortran-90.

Initial release date: 15 January 2011.

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Widget to compute light scattering by a sphere dimer by Javier García de Abajo.

• Link (30 Sept 2010)

Programming codes by A. L. Burin, written in Scilab to compute interaction between multiple spheres.

• Link (10 Oct 2009)

Delphi code by Uwe Kätzel to compute multiple scattering by a number of spheres.

• Link (22 Jul 2009)
• Thesis: Uwe Kätzel: Dynamic Light Scattering for the Characterization of Polydisperse Fractal Systems by the Example of Pyrogenic Silica. Dissertation, Technischen Universität Dresden, Dresden 2007.

Fortran code for a semi-empirical model of absorption and scattering by isotropic fractal aggregates of spheres by Pascal Rannou.

• Link (22 Jun 2009)

Yu-lin Xu's GMM (Generalized Multiparticle Mie-Solution) Fortran codes for multi-particle light-scattering calculations. There are codes for fixed-orientation or random-orientation of a number of spheres, core-mantle spheres, various shaped particles.

• Link (19 Jun 2009)

NAOPC (Numerical Averaging of Optical Properties of Clusters) is a software package to obtain optical properties (cross sections, phase matrix) of a group of spherical particles based on the numerical orientation averaging using Quasi-Monte-Carlo method is given. The calculation for a fixed orientation is based on the T-matrix method. By Yasuhiko Okada.

• Link (27 Feb 2009)

Scattering of an electromagnetic wave by  a fractal cluster of monosized spheres, using the mean field approximation introduced by Botet, Pascal  Rannou, Cabane in 1997  (Botet 1997): Botet et al, APPL. OPT. 36, 33 (1997) 8791-8797.

• Link (22 Jun 2009)
  

Grouping and adding method (GAM) for calculating light scattering by large fluffy aggregates based on the T-Matrix Method by Y Yasuhiko Okada.

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