Boundary integral equations to time-dependent boundary value problems of diffraction of electromagnetic waves

Author

Alexeyeva, L.A.

Author_Institution

Inst. of Math., Alma-Atinskiy, Kazakhstan

fYear

2003

fDate

24-27 June 2003

Firstpage

6

Lastpage

12

Abstract

This paper discusses the methods of theory of generalized functions and the generalized solutions of the Maxwell equations that developed the boundary integral equations method for nonstationary boundary value problems of electrodynamics including shock electromagnetic waves. The unknown shallow currents complicates an algorithm of solving BIEs which gives the possibility to define a field of inwardly area.

Keywords

Maxwell equations; boundary integral equations; boundary-value problems; electrodynamics; electromagnetic wave diffraction; shock waves; Maxwell equation; boundary integral equation; electrodynamics; electromagnetic wave diffraction; generalised function method; generalised wave solution; shallow current; shock electromagnetic wave; time-dependent nonstationary boundary value problem; Boundary value problems; Electric shock; Electromagnetic diffraction; Electromagnetic scattering; Integral equations; Maxwell equations; Partial differential equations; Physics; Surface waves; Tires;

fLanguage

English

Publisher

ieee

Conference_Titel

Day on Diffraction, 2003. Proceedings. International Seminar

Conference_Location

Saint Petersburg, Russia

Print_ISBN

5-94158-070-3

Type

conf

DOI

10.1109/DD.2003.238126

Filename

1278230