1993
DOI: 10.1007/bf00558986
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Fermi energy and energy band occupation for a relativistic degenerate electron gas in a quantizing magnetic field

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(2 citation statements)
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“…In papers [51][52][53], the Fermi-Dirac distribution taking into account the magnetic field in the strong degeneracy limit was applied to derive the equation of state of matter in the outer neutron star layers, and the strong field effects on beta-processes in the crust were considered. Similar research was performed in papers by G A Shul'man and co-authors [27,54,55]. Several studies were devoted to deriving thermodynamic functions of fermions heavier than electrons [56,57] endowed with an anomalous magnetic moment [58], with or without an electric charge.…”
Section: Introductionmentioning
confidence: 73%
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“…In papers [51][52][53], the Fermi-Dirac distribution taking into account the magnetic field in the strong degeneracy limit was applied to derive the equation of state of matter in the outer neutron star layers, and the strong field effects on beta-processes in the crust were considered. Similar research was performed in papers by G A Shul'man and co-authors [27,54,55]. Several studies were devoted to deriving thermodynamic functions of fermions heavier than electrons [56,57] endowed with an anomalous magnetic moment [58], with or without an electric charge.…”
Section: Introductionmentioning
confidence: 73%
“…The total concentration of the magnetized electron Fermi gas n e is found by summing (3.3) over all levels. This results in [45,53,54,71,92]…”
Section: Fermi-dirac Distribution Of Nonrelativistic Electrons In a Magnetic Fieldmentioning
confidence: 99%