2017
DOI: 10.1103/physrevc.96.024304
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Finite-temperature pairing re-entrance in the drip-line nucleus Ni48

Abstract: Finite-temperature Hartree-Fock-Bogoliubov theory using Skyrme interactions and Relativistic Hartree-Fock effective Lagrangians, predicts 48 Ni as being a possible candidate for the finite temperature pairing re-entrance phenomenon. For this proton-drip-line nucleus, proton resonant states are expected to contribute substantially to pairing correlations and the two predicted critical temperatures are T c1 ∼ 0.08 − 0.2 MeV and T c2 ∼ 0.7 − 0.9 MeV. It is also shown that pairing re-entrance modifies the proton s… Show more

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Cited by 11 publications
(15 citation statements)
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References 60 publications
(141 reference statements)
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“…Note that a similar phenomenon (referred to as "re-entrance") has also been observed in the context of small superconducting systems, where in the case of an odd number of particles the gap increases with T near T = 0 [259]. Furthermore, this type of phenomenon arises in systems with spin-zero pairing, when two fluids (nuclei and nuclear matter, in the nuclear context) occupy different volumes see [260][261][262].…”
Section: Homogeneous Phasementioning
confidence: 67%
“…Note that a similar phenomenon (referred to as "re-entrance") has also been observed in the context of small superconducting systems, where in the case of an odd number of particles the gap increases with T near T = 0 [259]. Furthermore, this type of phenomenon arises in systems with spin-zero pairing, when two fluids (nuclei and nuclear matter, in the nuclear context) occupy different volumes see [260][261][262].…”
Section: Homogeneous Phasementioning
confidence: 67%
“…The calculations of the neutron pairing gap obtained within the HFB calculation for near drip line 176 Sn (by using different versions of the Skyrme force), beyond drip line 180 Sn (by using the D1S Gogny force) nuclei in [97] (figure 31), and those within both HFB and RHFB [98] (by using different versions of the Skyrme interaction and effective Lagrangian) (figure 32) have suggested the pairing reentrance phenomenon at finite temperature. For example, in [98], it is clearly seen that the proton pairing gap of a doubly magic nucleus 48 Ni is zero at T T c1 , increases to reach a maximum at T > T c1 , and decreases to vanish at T T c2 (figure 32). The values of T c1 and T c2 are found to be around 0.08-0.2 MeV and 0.7-0.9 MeV, respectively.…”
Section: Finite-temperature Pairing Reentrance In Even-even Nucleimentioning
confidence: 98%
“…This structure allows a recent phenomenon to occur in 48 Si, the so-called finite temperature pairing reentrance. In addition to 48 Ni [69] and 176 Sn [70], 48 Si can be the third candidate for such phenomenon. To show this, we employ the finite-temperature RHFB approach recently developed in Ref.…”
Section: (A)mentioning
confidence: 99%