2018
DOI: 10.1016/j.physleta.2018.02.006
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Quantum oscillations in confined and degenerate Fermi gases. I. Half-vicinity model

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Cited by 11 publications
(8 citation statements)
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“…For even larger chemical potentials, µ 2 > 0.7 eV, the thermodefect voltage drops substantially for all the three types of longitudinal vacancies and show damped oscillations around zero i.e., both positive and negative voltages are possible for high chemical potentials. These oscillations are associated with the degeneracy effects originated from the Fermi gas properties [11,71,72]. We note here that very high values of the chemical potential, such as > 1 eV, are difficult to utilize in practice [73] and values larger than 2.5 eV even falls outside the validity of the tight-binding model [58].…”
Section: A Vacanciesmentioning
confidence: 93%
“…For even larger chemical potentials, µ 2 > 0.7 eV, the thermodefect voltage drops substantially for all the three types of longitudinal vacancies and show damped oscillations around zero i.e., both positive and negative voltages are possible for high chemical potentials. These oscillations are associated with the degeneracy effects originated from the Fermi gas properties [11,71,72]. We note here that very high values of the chemical potential, such as > 1 eV, are difficult to utilize in practice [73] and values larger than 2.5 eV even falls outside the validity of the tight-binding model [58].…”
Section: A Vacanciesmentioning
confidence: 93%
“…For even larger chemical potentials, μ 2 > 0.7 eV, the thermodefect voltage drops substantially for all the three types of longitudinal vacancies and show damped oscillations around zero i.e., both positive and negative voltages are possible for high chemical potentials. These oscillations are associated with the degeneracy effects originated from the Fermi gas properties [11,85,86]. We note here that very high values of the chemical potential, such as >1 eV, are difficult to utilize in practice [37] and values larger than 2.5 eV even falls outside the validity of the tight-binding model [68].…”
Section: Vacanciesmentioning
confidence: 99%
“…internal energy [25], conductance [22]) and oscillatory characteristics of others (e.g. specific heat [25][26][27][28][29], thermopower [30,31]) appear due to the nature of Fermi-Dirac distribution function and its derivative with respect to energy (so called occupancy variance or thermal broadening function) respectively [32][33][34]. Size-dependent quantum oscillations attracted a great deal of interest particularly in recent decades [6,[8][9][10][11][12][13][14][15]35].…”
Section: Introductionmentioning
confidence: 99%