Irreducible nonlocality of optical model potentials based on realistic NN interactions
H. F. Arellano, G. Blanchon

TL;DR
This paper explores the nonlocal structure of microscopic optical model potentials for nucleon-nucleus scattering, revealing that different nonlocal shapes can produce identical scattering results above a certain momentum cutoff.
Contribution
It demonstrates the irreducible nonlocality of optical potentials derived from realistic nucleon-nucleon interactions and how this nonlocality affects scattering observables.
Findings
Nonlocal optical potentials vary with momentum cutoff.
Scattering observables remain unchanged above a critical cutoff.
Coordinate-space potentials with cutoff at critical value are least structured.
Abstract
We investigate the nonlocal structure of optical model potentials for nucleon-nucleus scattering based on microscopic approaches. To this purpose, \emph{in-medium} folding optical potentials are calculated in momentum space and their corresponding coordinate-space counterpart are examined, paying special attention to their nonlocal shape. The nucleon-nucleon effective interaction consists of the actual full off-shell matrix in Brueckner-Hartree-Fock approximation. The nonlocality of effective interactions is preserved throughout all stages in the the calculation. Argonne bare potential and chiral next-to-next-to-next-to-leading order bare interaction are used as starting point. The study is focused on proton elastic scattering off Ca at beam energies between 30 and 800 MeV. We find that the gradual suppression of high-momentum contributions of the optical potential…
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