Electromagnetic scattering by surfaces of arbitrary shape

TL;DR: In this article, the authors analyzed the transient electromagnetic response from 3-dimensional (3-D) dielectric bodies using a time domain PMCHW (Poggio, Miller, Chang, Harrington, Wu) integral equation.

TL;DR: In this paper, the Nystrom method is combined with the body of revolution (BOR) geometry to create an efficient approach to solving this important class of problems, and results are presented that demonstrate high order convergence and excellent agreement with reference data.

TL;DR: A fast analysis of electromagnetic scattering by arbitrarily shaped 3D homogeneous dielectric objects using the method of moments and the precorrected fast Fourier transform method to eliminate the need to generate and store the square impedance matrix and to speed up the matrix–vector product.

TL;DR: In this article, the convergence results for the MoM coupling integrals are presented where also higher-order singularity extraction is considered, and a recently proposed remedy to this issue is discussed and evaluated within a hybrid finite element-based boundary integral technique.

TL;DR: In this paper, a simple and efficient numerical method is developed for treating electromagnetic problems of scattering and radiation from surfaces, where special consideration is given to the treatment of edges so that rather arbitrary geometrical configurations may be handled.

TL;DR: In this article, a point-matching solution for scattering by conducting bodies of arbitrary shape is developed for the backscatter echo area of circular and square wire loops, circle and square plates, spheres, and hemispheres.

TL;DR: A moment method solution to the problem of radiation or scattering from geometries consisting of open or closed surfaces, wires, and wire/surface junctions is presented in this article.