BEM++ is a modern open-source C++/Python boundary element library. It contains a submodule relevant to the implementation of boundary operators and potential operators related to the time-harmonic Maxwell equations in 3D for a region with a uniform scalar permittivity and permeability. The main coding team consists of Simon Arridge, Timo Betcke, Richard James, Nicolas Salles, Martin Schweiger and Wojciech Smigaj.
- Link Link (21 Oct 2013)

BBMM (Bare Bones Method of Moments solver) by Sanjay Velamparambil is a simple, fast multipole accelerated, electric field integral equation (EFIE) solver for free space electromagnetic scattering problems. It can handle perfectly conducing objects in free space modeled using flat triangles.
- Link (10 Mar 2010)
The Method of Moment (MoM) has been used for solving the problem of scattering by a three dimensional body of revolution. Mathematica code printed in
Muath Gouda: The method of moment for the electromagnetic scattering from bodies of revolution. Master’s Degree Thesis, University College of Borås, Borås, 2008.
- Link (19 Oct 2009)
Java application by Michael A. Lee and Kevin E. Schmidt to compute the scattering of a plane electromagnetic wave from a thin conducting wire.
MOM3D by Shaeffer, John F. is a FORTRAN Method of Moments Code for electromagnetic scattering analysis of open or closed 3-D perfectly conducting or resistive surfaces.
MOM3D FORTRAN program for scattering analysis of open or closed 3d conducting or resistive surfaces.
UNIX version LAR-15074, MS-DOS version LAR-15130 available from
COSMIC, University of Georgia, 382 East Broad Street, Athens, GA 30602, USA.
The Nyström technique was applied in order to solve the Electric Field Integral Equation (EFIE) in the TM case and the Magnetic Field Integral Equation (MFIE) in the TE case. Fortran and Matlab programs printed in W. Todd Doughty: Roughness correction model for reflection from perfectly conducting scatterers. Bachelor of Science Thesis, Department of Physics and Astronomy, Brigham Young University, August 2008.
- Link (1 Mar 2009)

