Temperature dependence of magnetic susceptibility of nuclear matter: lowest order constrained variational calculations

Abstract

In this paper we study the magnetic susceptibility and other thermodynamic properties of the polarized nuclear matter at finite temperature using the lowest order constrained variational (LOCV) method employing the $A{V}_{18}$ potential. Our results show a monotonic behavior for the magnetic susceptibility which indicates that the spontaneous transition to the ferromagnetic phase does not occur for this system.

20 pages, 8 figures Phys. Rev C (2009) in press

References in corpus (5)

• Spin Polarized Asymmetric Nuclear Matter and Neutron Star Matter Within the Lowest Order Constrained Variational Method
• Lowest Order Constrained Variational Calculation of the Polarized Nuclear Matter with the Modern $A{V}_{18}$ Potential
• Ferromagnetic instabilities in neutron matter at finite temperature with the Gogny interaction
• Lowest order constrained variational calculation of polarized neutron matter at finite temperature
• Unusual temperature behavior of entropy of antiferromagnetic spin state in nuclear matter with effective finite range interaction

Cited by in corpus (6)

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• Magnetized hot neutron matter: lowest order constrained variational calculations
• Hot magnetized nuclear matter: Thermodynamic and Saturation Properties
• Nuclear matter calculations with the phenomenological three-nucleon interaction
• Neutron star calculations with the phenomenological three-nucleon force
• New Skyrme parametrizations to describe finite nuclei and neutron star matter with realistic effective masses. II. Adjusting the spin-dependent terms