mu-diff swMATH ID: 19503 Software Authors: Xavier ANTOINE; Bertrand THIERRY Description: μ-diff - An open Matlab toolbox for solving multiple scattering problems by disks. Multiple scattering is a highly complex wave problem that finds great applications in many areas of physics and engineering (acoustics, electromagnetism, optics, nanophotonics, elasticity...). μ-diff (acronym for multiple-diffraction) is an open-source Matlab toolbox for solving multiple scattering problems by clusters of circular cylinders. Any distribution of the cylinders is possible, deterministic or random, allowing to define basic to complex disordered media. The rigorous mathematical formulation is based on the integral equations formulations. The finite-dimensional approximation technique is a Fourier spectral method combined with linear algebra solvers (direct gaussian elimination method or preconditioned Krylov subspace iterative techniques). Pre- and post-processing facilities are included in μ-diff. Since integral equations are used, many direct and inverse wave scattering problems can be solved with μ-diff. Examples of scripts are provided with the toolbox. Homepage: http://mu-diff.math.cnrs.fr/ Dependencies: Matlab Related Software: OASES; Matlab; DDSCAT; TOEPLITZ; LAPACK Cited in: 6 Documents Standard Articles 1 Publication describing the Software, including 1 Publication in zbMATH Year \(\mu\)-diff: an open-source Matlab toolbox for computing multiple scattering problems by disks. Zbl 1380.65478Thierry, Bertrand; Antoine, Xavier; Chniti, Chokri; Alzubaidi, Hasan 2015 all top 5 Cited by 13 Authors 2 Alzubaidi, Hasan 2 Antoine, Xavier 2 Chniti, Chokri 1 Alharbi, Sayer Obaid 1 Alzahrani, Saleh M. 1 Amirkulova, Feruza Abdukadirovna 1 Barucq, Hélène 1 Belibassakis, Konstadinos A. 1 Chabassier, Juliette 1 Norris, Andrew N. 1 Pham, Ha Thanh 1 Thierry, Bertrand 1 Tordeux, Sébastien Cited in 5 Serials 2 Wave Motion 1 Computer Physics Communications 1 Journal of Computational Physics 1 Applied Mathematics and Computation 1 Applied Numerical Mathematics Cited in 5 Fields 3 Numerical analysis (65-XX) 3 Fluid mechanics (76-XX) 2 Partial differential equations (35-XX) 2 Optics, electromagnetic theory (78-XX) 1 Mechanics of deformable solids (74-XX) Citations by Year