Statut | Confirmé |
Série | NUC-THEO |
Domaines | nucl-th |
Date | Mercredi 20 Décembre 2017 |
Heure | 11:30 |
Institut | IPN |
Salle | Bâtiment 100, Salle A015 |
Nom de l'orateur | Blanchon |
Prenom de l'orateur | Guillaume |
Addresse email de l'orateur | |
Institution de l'orateur | CEA |
Titre | Gogny-Based Optical Potential |
Résumé | We present a nucleon elastic scattering calculation based on Green function formalism in the random-phase approximation. The finite-range Gogny effective interaction is used consistently throughout the whole calculation to account for the complex, nonlocal, and energy-dependent optical potential. Effects of intermediate single-particle resonances are included and found to play a crucial role in the account for measured reaction cross sections. Double counting of the particle-hole second-order contribution is carefully addressed. The resulting integro-differential Schrödinger equation for the scattering process is solved without localization procedures. The method is applied to neutron and proton elastic scattering from $^40$Ca and $^48$Ca. A successful account for differential and integral cross sections, including analyzing powers, is obtained for incident energies up to 30 MeV. Discrepancies at higher energies are related to a much-too-high volume integral of the real potential for large partial waves. This work opens the way to simultaneously assess effective interactions suitable for both nuclear structure and reactions. |
Numéro de preprint arXiv | |
Commentaires | $ $ |
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