Deuteron Photodisintegration at Intermediate Energies
- 15 June 1954
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 94 (6) , 1698-1713
- https://doi.org/10.1103/physrev.94.1698
Abstract
The differential and total cross sections for the photodisintegration of the deuteron are calculated for incident gamma-ray energies in the range from 6 to 28 Mev. The following cases are treated: (1) Approximation I, in which shape-independent wave functions are used corresponding to a 50 percent charge-exchange central force, (2) Approximation II-C, in which a central Hulthén potential with a variable percentage of charge exchange forces is used, (3) Approximation II-NC, in which approximate noncentral Hulthén wave functions and an approximate noncentral Hulthén potential with 50 percent charge-exchange force, is used. In all these calculations, use is made (where possible) of a form for the interaction between the deuteron and radiation that gives the results of the interaction to all multipole orders automatically. We also estimate the possible effect of exchange currents on the cross section by a calculation making use of the phenomenologically derived exchange moments of Berger and Foldy.Keywords
This publication has 13 references indexed in Scilit:
- Matrix Elements for the Nuclear PhotoeffectPhysical Review B, 1953
- TheCross SectionPhysical Review B, 1952
- The Photodisintegration of the Deuteron at Intermediate Energies. IPhysical Review B, 1952
- Photodisintegration of the DeuteronPhysical Review B, 1952
- On a Phenomenological Neutron-Proton InteractionPhysical Review B, 1951
- Photo-Disintegration of the Deuteron at High EnergiesPhysical Review B, 1950
- Deuteron Photo-Effect at High EnergiesPhysical Review B, 1950
- The Effective Range of Nuclear Forces II. Photo-Disintegration of the DeuteronPhysical Review B, 1950
- Theory of the Effective Range in Nuclear ScatteringPhysical Review B, 1949
- On the Interpretation of Neutron-Proton Scattering Data by the Schwinger Variational MethodPhysical Review B, 1949