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On the determination of the directions of the forces in wireless waves at the earth's surface

Authors :
R. H. Barfield
R. L. Smith-Rose
Source :
Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character. 107:587-601
Publication Year :
1925
Publisher :
The Royal Society, 1925.

Abstract

There are two outstanding problems relating to the propagation of wireless waves over the earth’s surface which at present remain unsolved, viz.— What is the agency which causes the waves to follow the curvature of the earth, thus rendering long-distance communication possible ? And what is the cause of the large and rapid variations of the intensity and apparent direction of the waves, very commonly observed at the receiving station and confined almost entirely to the hours of darkness ? Both phenomena can be explained to some extent by the well-known Heaviide-layer theory, with the modifications proposed by Eccles, but it is generally admitted that further experimental evidence of the existence of the layer is needed. If the theory is correct and is sufficient, it follows that, a receiver experiencing either of the above phenomena, part of the energy must be arriving in a downward direction ( i. e ., inclined to the horizontal); and that during the occurrence of directional variations, this downcoming wave must have at horizontally polarised component ( i. e ., with its electric force horizontal). I has, therefore, been generally recognised for some time that a conclusive experimental demonstration of the presence or absence of such waves, by suit able quantitative measurements in three dimensions, would aid considerably in proving or disproving the Heaviside-layer theory.

Details

ISSN :
20539150 and 09501207
Volume :
107
Database :
OpenAIRE
Journal :
Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character
Accession number :
edsair.doi...........6b21956eea813a7d9a1ad811cf28f480
Full Text :
https://doi.org/10.1098/rspa.1925.0043