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Mie theory and a cluster T-matrix algorithm, coded with Matlab (6.3) by Sylvain Lecler, are available in a compressed version here. These programmes have a graphic user interface and descriptive documents.

Improved Mishchenko's T-matrix code for absorbing particles by A. Moroz.

  • Link (28 Nov 2008)

HOMER calculates cross-efficiencies (extinction, scattering, absorption) for homogeneous spheres under the Mie theory.  BART is based on the Aden-Kerker theory to calculate light-scattering properties for coated spherical particles. MARGE uses T-matrix methods plus analytical orientation averaging, By Arturo Quirantes.

  • Link (28 Nov 2008)

T1.FOR, T2.FOR available on disk in

P.W. Barber, S.C. Hill, Light Scattering by Particles: Computational Methods, World Scientific, Singapore 1990.

  • Original Link (28 Nov 2008, offline)
  • Link (28 Nov 2008, offline)
  • Link (22 April 2013)
  • Link (Slightly modified code of Barber & Hill with a C-shell and input files)(22 April 2013)

TMAT.FOR listed in

V.V. Varadan, A. Lakhtaria, V.K.Varadan, Field representation and introduction to scattering, North Holland, Amsterdam, 1991.

TMAT.FOR by P.C. Watermann listed in

R. Mittra (editor), Computer Techniques for Electromagnetics, Washington 1973.

FORTRAN code listed in

Kultegin Aydin, Electromagnetic scattering from two-layered dielectric bodies, Ph.D. Thesis, Oct. 1978, Middle East Technical University, Ankara, Turkey.

Single particle, coated particle and two particle scattering FORTRAN program listed in

Bo Peterson, Numerical computation of electromagnetic scattering from rotational symetric configurations, Internal Report TMF 75-1, Sept. 4, 1975, Institute of Theoretical Physics, Fack, S-40220 Goteborg 5, Sweden.

FORTRAN code listed in

F.Ia. Sid'ko, V.N. Lopatin, L.E. Paramonov, Poliarizatsionnye kharakteristiki vsveseii biologicheskikh chastits, Nauka, Novosibirsk 1990.

T-matrix codes based on the LAPACK version of the LU-factorization procedure which contain no proprietary components.

T-matrix code for computing optical cross sections, asymmetry parameter of the phase function, and Mueller scattering matrix for randomly oriented, monodisperse and polydisperse, rotationally symmetric dielectric particles (spheroids, Chebyshev particles).

It is based on JOSA A 8, 871 (1991) and Appl. Opt. 32, 4652 (1993) and provides fast and accurate analytical averaging over orientations. Available from M. I. Mishchenko.

  • Email: This email address is being protected from spambots. You need JavaScript enabled to view it. (07 Nov 2006)
  • Link (27 Nov 2008)
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