DocumentCode
976747
Title
Propagation of ELF waves below an inhomogeneous anisotropic ionosphere
Author
Galejs, J. ; Row, R.V.
Author_Institution
Norwegian Defence Research Establishment, Kjeller, Norway
Volume
12
Issue
1
fYear
1964
fDate
1/1/1964 12:00:00 AM
Firstpage
74
Lastpage
83
Abstract
The ionospheric anisotropy is considered with horizontal magnetic field either for transverse (East-West or West-East) or for longitudinal (South-North) propagation. For transverse propagation in a vertically stratified medium the differential equations of the various field components are uncoupled and a closed form solution is given for identical exponential height variation of the components of tensor conductivity. For arbitrary height variation of the tensor conductivity numerical solutions are obtained after expressing the surface impedance below the ionosphere in terms of a Riccati-type differential equation. The West-East direction of propagation exhibits a lower attenuation constant than the East-West direction for
cps. This is contrary to the expectations based on a model of a homogeneous anisotropic ionosphere. For longitudinal propagation the differential equations of the various field components are coupled, with the coupling being particularly strong above the
region. The differential equations are simplified by assuming no coupling in the lower ionosphere and strong coupling above a pre-selected altitude
. For exponential height variation of the tensor conductivity components the closed form solution differs negligibly from the isotropic case. For arbitrary height varition of the tensor conductivity numerical solutions are obtained similarly as for the transverse propagation. Over most of the frequency range the attenuation figures for South-North propagation are intermediate between the corresponding figures for West-East and East-West propagation.
cps. This is contrary to the expectations based on a model of a homogeneous anisotropic ionosphere. For longitudinal propagation the differential equations of the various field components are coupled, with the coupling being particularly strong above the
region. The differential equations are simplified by assuming no coupling in the lower ionosphere and strong coupling above a pre-selected altitude
. For exponential height variation of the tensor conductivity components the closed form solution differs negligibly from the isotropic case. For arbitrary height varition of the tensor conductivity numerical solutions are obtained similarly as for the transverse propagation. Over most of the frequency range the attenuation figures for South-North propagation are intermediate between the corresponding figures for West-East and East-West propagation.Keywords
Earth-ionosphere waveguide; Anisotropic magnetoresistance; Attenuation; Closed-form solution; Conductivity; Differential equations; Geophysical measurement techniques; Ground penetrating radar; Ionosphere; Magnetic fields; Tensile stress;
fLanguage
English
Journal_Title
Antennas and Propagation, IEEE Transactions on
Publisher
ieee
ISSN
0018-926X
Type
jour
DOI
10.1109/TAP.1964.1138153
Filename
1138153
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