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Thermodynamic functions of a relativistic electron gas on a tube in a magnetic field

    https://doi.org/10.1142/S0217979219502539Cited by:0 (Source: Crossref)

    On the basis of the one-particle Dirac equation, an exact solution for the problem of the energy spectrum of a relativistic electron on the surface of a tube in a magnetic field is obtained. The spectra of a relativistic rotator and a relativistic electron in a two-dimensional electron gas are obtained in limiting cases. The density of electron states and the main thermodynamic functions of a relativistic electron gas on a tube in a magnetic field are calculated. These values experience Aharonov–Bohm oscillations and oscillations of the de Haas–van Alphen type with a change of the magnetic field and parameters of the problem. The asymptotics of thermodynamic functions at low- and high-temperatures are obtained. The results can be used in studies of nanotubes of a two-dimensional electron gas and in astrophysics.

    PACS: 73.63.Fg, 65.80.+n, 51.30.+i, 05.30.-d, 71.10.Ca
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