1951
DOI: 10.1139/p51-056
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The Solution of X-Ray Activation Curves for Photonuclear Cross Sections

Abstract: A method is presented for the computation of photonuclear cross sections from their X-ray activation or yield curves. It is based on the photon differences between successive Schiff representations of bremsstrahlung spectra and assumes that the activation curves have smooth first and second derivatives. Artificially prepared activation curves have been satisfactorily solved by this method, and the published photonuclear activation curves determined in this laboratory have been reanalyzed. The resulting cross s… Show more

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Cited by 174 publications
(31 citation statements)
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“…Quadrupolaire % Tb°-s -o\ a,* (11)(12)(13)(14)(15)(16)(17)(18)(19)(20) .L' form (REV. 7-14-841 USC OMM-OC 28010-P84…”
Section: Contributionunclassified
“…Quadrupolaire % Tb°-s -o\ a,* (11)(12)(13)(14)(15)(16)(17)(18)(19)(20) .L' form (REV. 7-14-841 USC OMM-OC 28010-P84…”
Section: Contributionunclassified
“…, p, and thus in general has a unique solution and any exact method to solve (2) will give the same unique solution. Existing methods are the total spectrum method (Johns et al 1950), the photon difference method (Katz and Cameron 1951), and the modified total spectrum method of Penfold and IJeiss (1958). An iteration method is used by Carver and Lokan (1957).…”
Section: Ethmentioning
confidence: 99%
“…This gave nCiJ b equal to 16·4 MeV. This computed cross section was compared in shape with the 63CU(Y, n) given by Katz and Cameron (1951). This experimental result was chosen because it used the smallest energy steps of any published cross section, namely 0·5 MeV.…”
Section: K2(1+1-k)(1+1+k) B(e2)=167t Qo 1(1+1)(21+3)(1+2)mentioning
confidence: 99%