1963
DOI: 10.6028/jres.067d.039
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Reflection of VLF radio waves from an inhomogeneous ionosphere. Part I. Exponentially varying isotropic model

Abstract: The ohlique reflection of VLF rad io waves from a cont inuously stratifi ed ionized medium is considered. The profile of the eff ecti\'e conductiv ity is taken to be of an eXIlonrntlal form. This is a fair represe ntation for the actual D layer of the lOnosphere. It IS 8howI1 that the g radi ent of the conductivity change has a mar ked effect on the reflection characteristics.

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Cited by 26 publications
(19 citation statements)
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“…The actual ionosphere is, of course, much more complicated than the single slab model considered so far. Studies of ionosphere models with exponential ionization profiles, for instance, have revealed very complicated behavior of the reflection coefficient as a function of changes in the profile [Wait and Walters, 1963] . It is possible that such a configuration might produce, merely by interference between partially reflected rays, an interference pattern which has a maximum amplitude at any time.…”
Section: Analysis Of Resultsmentioning
confidence: 99%
“…The actual ionosphere is, of course, much more complicated than the single slab model considered so far. Studies of ionosphere models with exponential ionization profiles, for instance, have revealed very complicated behavior of the reflection coefficient as a function of changes in the profile [Wait and Walters, 1963] . It is possible that such a configuration might produce, merely by interference between partially reflected rays, an interference pattern which has a maximum amplitude at any time.…”
Section: Analysis Of Resultsmentioning
confidence: 99%
“…Especially he obtained that the refractive index of the lower ionosphere is the reflection coefficient of the vertically polarized wave of by using hypergeometric function. Wait [3] obtained that the profile of lower ionosphere is exponential horizontally polarized reflection coefficient. Westcott [4] discussed the second-order differential equations of the electromagnetic wave with Bessel, Whittak function, hypergeometric function, and then he got the vertically polarized reflection coefficient of the corresponding profile outside of the index.…”
Section: Introductionmentioning
confidence: 99%
“…This is because, in these circumstances, the level of anomalous absorption is too far above the normal level of reflection to be significantly excited by "tunnel effect." Armed with figure 3, we may obtain the curves for vertical polarization in Wait and Walters (1963) (their fig. 3, continuous curves) by applying the theorem of this paper.…”
Section: Vertically Polarized Wavesmentioning
confidence: 99%
“…In particular, for profile (10), the reflection coefficient (ll) would apply for both polarizations. But Wait and Walters (1963), using a numerical method, have obtained for profile (10) somewhat different reflection coefficients for the two polarizations. They verify (ll) for horizontal polarization, but obtain a somewhat smaller value for vertical polarization (see their fig.…”
Section: Vertically Polarized Wavesmentioning
confidence: 99%