Title :
Some cases of electromagnetic wave propagation in terms of analytical study
Author_Institution :
Higher Math. Dept., Odessa Nat. Acad. of Telecommun. (ONAT), Odessa, Ukraine
Abstract :
Analytical study of electromagnetic wave propagation is proposed in the case of arbitrary excited expofunctional isotropic linear homogeneous medium. Mathematical simulation is based on the symmetrical differential Maxwell system. Solvability criterion of the latter is proved in the sense of equivalence to the general wave PDE (partial differential equation). It includes all scalar components of unknown electromagnetic field intensities, and only non generalized functions are taken into account. The proven theorem allows considering boundary problems which correctly describe electromagnetic field behavior and / or signal propagation that is governed by it.
Keywords :
Maxwell equations; electromagnetic wave propagation; partial differential equations; analytical study; electromagnetic field intensities; electromagnetic wave propagation; expofunctional isotropic linear homogeneous medium; mathematical simulation; nongeneralized functions; partial differential equation; solvability criterion; symmetrical differential Maxwell system; Electromagnetic fields; Equations; Mathematical model; Metamaterials; Transforms; Vectors;
Conference_Titel :
Signals, Circuits and Systems (ISSCS), 2013 International Symposium on
Conference_Location :
Iasi
Print_ISBN :
978-1-4799-3193-4
DOI :
10.1109/ISSCS.2013.6651207