Nucleon-Nucleon Diffraction Scattering
Open Access
- 15 December 1962
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 128 (6) , 2772-2783
- https://doi.org/10.1103/physrev.128.2772
Abstract
A calculation of diffraction effects in nucleon-nucleon collisions is carried out by using the unitarity of the matrix. In the diffraction approximation, a set of coupled integral equations for the Wolfenstein amplitudes is derived. The inhomogeneous terms are calculated by taking into account the intermediate state with one pion and two nucleons. For the inelastic matrix elements the modified one-pion-exchange expressions have been used. The integral equations are then solved by a numerical iterative procedure; the results are compared with experiments around 1 GeV. The shape of the experimental cross section is reproduced, but evidence is obtained that potential scattering is still important at these energies. A remarkable prediction is the appearance of a backward peak in neutron-proton scattering.
Keywords
This publication has 9 references indexed in Scilit:
- Interactions at 2 Bev. I. Single-Pion ProductionPhysical Review B, 1962
- Interactions at 2 Bev. II. Multiple-Pion ProductionPhysical Review B, 1962
- Pionic Form Factor Effects in Peripheral Nucleon-Nucleon CollisionsPhysical Review Letters, 1961
- A theoretical approach to high-energy pion phenomenaIl Nuovo Cimento (1869-1876), 1961
- Single pion production in proton-proton collisions according to the one-particle exchange modelIl Nuovo Cimento (1869-1876), 1961
- Elastic Scattering and Single Meson Production in Proton-Proton Collisions at 2.85 BevPhysical Review B, 1961
- Off-shell pion-nucleon scattering and dispersion relationsIl Nuovo Cimento (1869-1876), 1961
- Proton-deuteron interactions at 970 MeVProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1959
- Proton-proton interactions at 970 MeVProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1959