DocumentCode
2247654
Title
High frequency approximation of the Green´s function of the Helmholtz´s equation for inhomogeneous medium
Author
Saltykov, E.G.
Author_Institution
Moscow State Univ., USSR
fYear
1991
fDate
15-18 Apr 1991
Firstpage
980
Abstract
A method is proposed for constructing the Green´s function for the reduced wave equation describing wave propagation in the ionosphere with electronic density N(z, x) depending on two independent variables. This problem solution has the form of an integral containing the eigenfunctions of a one-dimensional problem. The eigenfunctions depend on the parameter x. The expansion coefficients satisfy the second kind integral equation. In the weak dependence case of the electronic density on a coordinate x and in the case when the asymptotic parameter Ko is great enough, the integral equation can be solved by the successive approximations method
Keywords
Green´s function methods; approximation theory; integral equations; ionospheric electromagnetic wave propagation; radiowave propagation; Green´s function; HF approximation; Helmholtz´s equation; asymptotic parameter; eigenfunctions; electronic density; expansion coefficients; inhomogeneous medium; integral equation; ionosphere; radiowave propagation; successive approximations method; wave equation; wave propagation;
fLanguage
English
Publisher
iet
Conference_Titel
Antennas and Propagation, 1991. ICAP 91., Seventh International Conference on (IEE)
Conference_Location
York
Print_ISBN
0-85296-508-7
Type
conf
Filename
98404
Link To Document