SMARTIES: Spheroids Modelled Accurately with a Robust Matlab T-matrix Implementation for Electromagnetic Scattering
Code Fortran basé sur la théorie de Lorenz-Mie by Marchant Benjamin
Mie Simulator GUI
This is a Mie Simulator GUI application. Mie Simulator GUI tool is capable of calculating
- Scattering coefficient
- Scattering cross section
- Reduced scattering coefficient
- Phase function
- S1 and S2
- Average cosine of the phase function
for a single or series of wavelengths
These Mathematica script files by Markus Selmke allow the extensive study of light-particle interaction phenomena enountered in coherent focused beam illumination of spherical (multilayered) scatterers, e.g. to compute the intensity collected by a detection microscope objective and recorded with a photo-diode, radiation pressures, the rel. photothermal signal, sopectra, Poynting vector flows and near fields among other things.
Abshere by Kuan Fang Ren is based on the rigorous theory to calculate various physical quantities in the interaction of a light beam with a homogeneous spherical particle or with a concentric layered refractive index gradient.
A Python code for computing the scattering properties of single- and dual-layered spheres with an easy-to-use object oriented interface.
Based on code by C. Mätzler; ported and published with permission.
Requires NumPy and SciPy.
Compute Mie scattering in Julia. Mie scattering is the scattering of an electromagnetic plane wave by a homogeneous sphere. Based on a Fortran code by Karri Muinonen.
S, Qsca, Qext, Qback = compute_mie(x, m, N)
S, Qsca, Qext, Qback = compute_mie(x, m, list_of_angles)
Fortran program bhfield by Honoh Suzuki to compute the nearfield inside and outside of a coated sphere.
H. Suzuki and I-Y. S. Lee: Calculation of the Mie Scattering Field inside and outside a Coated Spherical Particle, Int. J. Phys. Sci., 3, 38-41 (2008; Errata: Int. J. Phys. Sci. 4, 615, 2009).
H. Suzuki and I-Y. S. Lee: Mie Scattering Field inside and near a Coated Sphere: Computation and Biomedical Applications, J. Quant. Spectrosc. Radiat. Transfer, in press (2012).
Mie theory and phase function expansion code by Chris Godsalve.