2014
DOI: 10.4236/wjcmp.2014.43017
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Transport of Electrons in Donor-Doped Silicon at Any Degree of Degeneracy of Electron Gas

Abstract: The general expressions, based on the Fermi distribution of the free electrons, are applied for calculation of the kinetic coefficients in donor-doped silicon at arbitrary degree of the degeneracy of electron gas under equilibrium conditions. The classical statistics lead to large errors in estimation of the transport parameters for the materials where Fermi level is located high above the conduction band edge unless the effective density of randomly moving electrons is introduced. The obtained results for the… Show more

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Cited by 6 publications
(5 citation statements)
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References 34 publications
(32 reference statements)
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“…Thus, in writing formulas (13) and (15), it was supposed that the static conductivity of the re-semiconductor with a degenerate electron gas in the c band is equal to the product of the elementary charge, the concentration of all mobile electrons, and the drift mobility of electrons with a total energy in the vicinity of the Fermi level. This is consistent with the conventional theory of semiconductor conductivity [16,22,30,31], but is inconsistent with the concepts developed in [32].…”
Section: R E U Esupporting
confidence: 63%
“…Thus, in writing formulas (13) and (15), it was supposed that the static conductivity of the re-semiconductor with a degenerate electron gas in the c band is equal to the product of the elementary charge, the concentration of all mobile electrons, and the drift mobility of electrons with a total energy in the vicinity of the Fermi level. This is consistent with the conventional theory of semiconductor conductivity [16,22,30,31], but is inconsistent with the concepts developed in [32].…”
Section: R E U Esupporting
confidence: 63%
“…It has been considered that scattering cross-section fluctuates slowly with a 1/ f spectrum, and this idea is live till now26. It is very strange because the scattering processes are very fast, for example, the relaxation times for different scattering mechanisms in silicon are in the range from 10 −14  s to 10 −12  s2728.…”
mentioning
confidence: 99%
“…(4) it follows that τ r is always smaller than any relaxation time component due to any scattering process. For example, the relaxation time for silicon does not exceed 2·10 -13 s at room temperature [33,34]. The same can be said about the relaxation time of the scattering cross-section.…”
Section: Analysis Of the Possibility Of Mobility Fluctuations Of Freementioning
confidence: 73%