pairing for neutrons in dense neutron matter induced by a soft pion
arXiv:1409.7225 · doi:10.1103/PhysRevC.91.015802
Abstract
The possibility of neutron pairing in the channel is studied for dense neutron matter in a vicinity of the condensation point. The pairing gap is shown to occur in a model with a pairing force induced by the exchange of a soft neutral pionic mode. The soft pion induced potential is characterized by an attenuating oscillatory behavior in coordinate space, while in momentum space all -wave matrix elements are positive. The solution of the gap equation reveals strong momentum dependence.
arXiv commentv1: 6 pages, 6 figures, 1 table; v2: 7 pages, 6 figures, 2 tables, frameworks of the work are formulated more clearly, several references are added
References in corpus (18)
- An accurate nucleon-nucleon potential with charge-independence breaking
- The equation of state for nucleon matter and neutron star structure
- Pairing in nuclear systems: from neutron stars to finite nuclei
- Spin-Isospin Structure and Pion Condensation in Nucleon Matter
- Screening Effects in Superfluid Nuclear and Neutron Matter within Brueckner Theory
- 3P_2-3F_2 pairing in neutron matter with modern nucleon-nucleon potentials
- Pairing properties of nucleonic matter employing dressed nucleons
- Dispersive effects in neutron matter superfluidity
- Self-energy Effects in the Superfluidity of Neutron Matter
- Phase Transitions in Nucleonic Matter and Neutron-Star Cooling
- Screening of nuclear pairing in nuclear and neutron matter
- Reduction of superfluid gap by scattering
- Superfluid Phase Transitions in Dense Neutron Matter
- Rearrangement of the Fermi Surface of Dense Neutron Matter and Direct Urca Cooling of Neutron Stars
- Microscopic evaluation of the pairing gap
- Off-shell pairing correlations from meson-exchange theory of nuclear forces
- Conventional BCS, Unconventional BCS, and Non-BCS Hidden Dineutron Phases in Neutron Matter
- Different scenarios of topological phase transitions in homogeneous neutron matter