1972
DOI: 10.1007/bf01380457
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Magnetic properties of neutron matter

Abstract: The energy of interacting neutron matter with spin polarization is calculated in Hartree-Fock approximation by the method of unitary transformations for a hard core and a soft core potential. In addition the magnetic spin susceptibility is given and the possibility of a ferromagnetic transition investigated. It is shown that the effect of the nuclear forces for all densities considered depresses the magnetic spin susceptibility relative to that of the corresponding ideal Fermi gas.

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Cited by 10 publications
(5 citation statements)
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“…To remedy such a behaviour and to get agreement with the results obt.ained by realistic forces which are in turn related to the phase shifts, we allowed the parameters to change from the first set. The second set of parameters shows good agreement with Haensel for RHC potential [8], Moszkowski (curve C) [ 141, Pandharipande et d. [16] and the results of Pfarr [17] (curve I)) (see Fig. 3).…”
Section: Resiilts and Discussionsupporting
confidence: 60%
“…To remedy such a behaviour and to get agreement with the results obt.ained by realistic forces which are in turn related to the phase shifts, we allowed the parameters to change from the first set. The second set of parameters shows good agreement with Haensel for RHC potential [8], Moszkowski (curve C) [ 141, Pandharipande et d. [16] and the results of Pfarr [17] (curve I)) (see Fig. 3).…”
Section: Resiilts and Discussionsupporting
confidence: 60%
“…In previous calculations in the non-relativistic formalism using realistic interactions, one usually does not find such a ferromagnetic transition [18,19] or if there is such a possibility, it occurs at densities [19] not realisable in the context of neutron stars. In a relativistic framework, one finds that the simple σ + ω model [20] does not suggest any such transition.…”
Section: Ferromagnetic Phase Transitionmentioning
confidence: 95%
“…In the framework of Hartree-Fock theory, employing hard and also soft core potentials, Pfarr [18] does not get such a ferromagnetic transition. A similar conclusion is reached by Forseth and Ostgaard [19] who made the calculations in the lowest order constrained variational method of Pandharipande using soft core potentials; with a hard core potential a transition to the ferromagnetic state was seen to occur though at ∼ 30 ρ o , where ρ o is the normal nuclear matter density.…”
Section: Introductionmentioning
confidence: 98%
“…This model is also realized in helium-3 (9), but it turns into solid and not into a ferromagnetic phase at high pressure. It has also been applied to neutrons in neutron stars (10).…”
mentioning
confidence: 99%