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- W3005014119 endingPage "124207" @default.
- W3005014119 startingPage "124207" @default.
- W3005014119 abstract "In this paper, we consider the thermal properties of one-dimensional Dirac in the framework of the theory of superstatistics where the probability density f(β) follows χ2−superstatistics (=Tsallis statistics or Gamma distribution). Under the approximation of the low-energy asymptotics of superstatistics, the partition function, at first, has been calculated by using both Mellin Transformation and Zeta function. This approximation leads to a universal parameter q for any superstatistics, not only for Tsallis statistics. By using the desired partition function, all thermal properties have been obtained in terms of the parameter q. As an application, we extend this concept to the case of Graphene: the reason of this choice is due the existence of an exact mapping about the Dirac oscillator and the compound in question." @default.
- W3005014119 created "2020-02-14" @default.
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- W3005014119 creator A5014100639 @default.
- W3005014119 creator A5054784871 @default.
- W3005014119 date "2020-09-01" @default.
- W3005014119 modified "2023-10-06" @default.
- W3005014119 title "Superstatistical properties of the one-dimensional Dirac oscillator" @default.
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- W3005014119 doi "https://doi.org/10.1016/j.physa.2020.124207" @default.
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