2014
DOI: 10.1103/physrevc.90.065804
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BCS-BEC crossovers and unconventional phases in dilute nuclear matter

Abstract: We study the phase diagram of isospin-asymmetrical nuclear matter in the density-temperature plane, allowing for four competing phases of nuclear matter: (i) the unpaired phase, (ii) the translationally and rotationally symmetric, but isospin-asymmetrical BCS condensate, (iii) the current-carrying Larkin-Ovchinnikov-Fulde-Ferrell phase, and (iv) the heterogeneous phase-separated phase. The phase diagram of nuclear matter composed of these phases features two tri-critical points in general, as well as crossover… Show more

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Cited by 33 publications
(57 citation statements)
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“…In the calculations being reported, we have not encountered such an instability, which could be taken as evidence that medium-driven formation of dineutrons in low-density neutron matter does not occur, or, in current terminology, that a BEC-BCS crossover 58,59,60,61 does not take place. This is remarkable in view of the fact that, at low densities (k F ≈ 0.2 fm −1 ), the gap reaches 0.45 times the Fermi energy e F which is comparable to what is found in the unitary Fermi gas at the BCS-BEC crossover 62 .…”
Section: Summary and Prospectsmentioning
confidence: 67%
“…In the calculations being reported, we have not encountered such an instability, which could be taken as evidence that medium-driven formation of dineutrons in low-density neutron matter does not occur, or, in current terminology, that a BEC-BCS crossover 58,59,60,61 does not take place. This is remarkable in view of the fact that, at low densities (k F ≈ 0.2 fm −1 ), the gap reaches 0.45 times the Fermi energy e F which is comparable to what is found in the unitary Fermi gas at the BCS-BEC crossover 62 .…”
Section: Summary and Prospectsmentioning
confidence: 67%
“…The competition, or crossover, between dimers and Cooper pairs has been discussed extensively in the cold atom community [17]. In neutron matter, a crossover of the same type is also expected to appear [18][19][20][21]. While a detailed discussion of the crossover goes beyond the scope of our preliminary analysis, we point out some similarities between the di-neutron bound states and Cooper pairs, which point at a subtle relation between the two [22][23][24].…”
Section: Introductionmentioning
confidence: 74%
“…Moreover, in order to obtain stationary data for ∆ψ ab , we require that Ψ is stationary. Rather than attempting to find an analytical solution, we use the numerical solution for Ψ computed using the methods in [32]. This solution is valid for any spin.…”
Section: Scalar Field Initial Datamentioning
confidence: 99%