N-d scattering including electromagnetic forces
arXiv:nucl-th/0309066 · doi:10.1103/PhysRevC.69.014002
Abstract
The electromagnetic potential consisting in the Coulomb plus the magnetic moment interactions between two nucleons is studied in nucleon-deuteron scattering. For states in which the relative N-d angular momentum L has low values the three--nucleon problem has been solved using the correlated hyperspherical harmonic expansion basis. For states in which the angular momentum L has large values, explicit formulae for the nucleon-deuteron magnetic moment interaction are derived and used to calculate the corresponding T-matrices in Born approximation. Then, the transition matrices describing N-d elastic scattering have been derived including an infinite number of partial waves as required by the 1/r^3 behavior of the magnetic moment interaction. Appreciable effects are observed in the vector analyzing powers at low energies. The evolution of these effects by increasing the collision energy is examined.
33 pages, 8 figures
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Cited by in corpus (19)
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- Four-body calculation of proton-3He scattering
- Evidence of the Coulomb force effects in the cross sections of the deuteron-proton breakup at 130 MeV
- Effect of three-nucleon interaction in p-3He elastic scattering
- Proton-He elastic scattering at low energies
- Benchmark calculation for proton-deuteron elastic scattering observables including Coulomb
- Momentum-space calculation of proton-deuteron scattering including Coulomb and irreducible three-nucleon forces
- N-d Elastic Scattering Using the Hyperspherical Harmonics Approach with Realistic Local and Non-Local Interactions
- Isospin dependence of the three-nucleon force
- Phenomenology of pp->pp eta reaction close to threshold
- Neutron spin rotation in \vec{n}-d scattering
- Deuteron-deuteron scattering above four-nucleon breakup threshold
- Exploring the strong interaction of three-body systems at the LHC
- Effect of the N3LO three-nucleon contact interaction on p-d scattering observables
- The and correlation functions
- Resonant relativistic corrections and the A_y problem
- Few Body Reserch - Summary