Toward an actual account for the angular dependence of the Brueckner-Bethe-Goldstone propagator in nuclear matter
Author
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Arellano Sepúlveda, Hugo
Author
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Delaroche, J. P.
es_CL
Admission date
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2013-12-19T20:20:20Z
Available date
dc.date.available
2013-12-19T20:20:20Z
Publication date
dc.date.issued
2011
Cita de ítem
dc.identifier.citation
PHYSICAL REVIEW C 83, 044306 (2011)
en_US
Identifier
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DOI: 10.1103/PhysRevC.83.044306
Identifier
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https://repositorio.uchile.cl/handle/2250/125814
General note
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Artículo de publicación ISI
en_US
Abstract
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Angular correlations arising from particle-particle (pp) propagation in symmetric nuclear matter are
investigated. Their account follows a detailed treatment of the angular dependence of the energy denominator
of the propagator in the Brueckner-Bethe-Goldstone (BBG) equation, in conjunction with the Pauli exclusion
principle for intermediate states. As a result, taking a monopole approximation for the propagator, a correlation
form factor emerges from the Cauchy principal-value integral of the pp propagator, while the imaginary part
becomes structurally different from those in Lippmann-Schwinger-type equations. These features are investigated
within the continuous choice of the single-particle potential considering the Argonne v18 and Paris two-nucleon
potentials. We find that the behavior of the mass operator is affected, deepening slightly the saturation point of
symmetric nuclear matter relative to those based on angle-averaged energy denominators. Implications of these
angular correlations were also investigated in the context of proton-nucleus scattering, showing clear effects on
scattering observables below 100 MeV.