Crossref journal-article
The Royal Society
Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character (175)
Abstract

The “internal conversion coefficient” of a given γ-ray is defined as the probability that the γ-ray will be absorbed by one of the planetary electrons of the atom. If we denote by α the internal conversion coefficient, and by A the probability per unit time of the emission of a γ-ray by the nucleus (the Einstein A coefficient), then the number of electrons ejected per unit time is Aα, and the number of quanta escaping unabsorbed is A(1 — α). The quantity actually measured is the ratio of these two, namely α/(l — α). Experimental values of α have been obtained by Ellis and Aston for eight of the γ-rays of Radium C, and three for Radium B. For Radium C the lines measured lie between 6 and 22 x 10 5 electron volts; the internal conversion coefficients lie between 0.006 and 0.001, and do not vary smoothly with the frequency. For three lines of Radium B of energy in the neighbourhood of 3 Xx10 5 electron volts, α is much bigger, of order of magnitude 0.2.

Bibliography

A theory of the internal conversion of γ-rays. (1932). Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, 138(836), 665–695.

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Dates
Type When
Created 18 years, 8 months ago (Dec. 18, 2006, 4:30 p.m.)
Deposited 4 years, 6 months ago (Feb. 21, 2021, 3:27 a.m.)
Indexed 4 months, 2 weeks ago (April 10, 2025, 8:29 a.m.)
Issued 92 years, 8 months ago (Dec. 1, 1932)
Published 92 years, 8 months ago (Dec. 1, 1932)
Published Online 28 years, 7 months ago (Jan. 1, 1997)
Published Print 92 years, 8 months ago (Dec. 1, 1932)
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@article{1932, volume={138}, ISSN={2053-9150}, url={http://dx.doi.org/10.1098/rspa.1932.0209}, DOI={10.1098/rspa.1932.0209}, number={836}, journal={Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character}, publisher={The Royal Society}, year={1932}, month=dec, pages={665–695} }