1989
DOI: 10.1103/physrevb.40.1806
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Extensions of Handel’s 1/f-noise equations and their semiclassical theory

Abstract: By replacing the change in velocity Av by the low-frequency Fourier transform F,{0)of the electron acceleration a{t), Handel's equations for the Hooge parameter a~are put in equivalent forms that are not only applicable to collision I/f noise in semiconductors but also to acceleration I /f noise in long semiconductor resistors. To prove these expressions semiclassically, one evaluates first the bremsstrahlung energy dE of a single radiation pulse in a frequency interval df, and then defines dn =dE/hf as the nu… Show more

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Cited by 15 publications
(5 citation statements)
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“…This result is much lower than the values compared to the other phosphors. [18][19][20] As can be seen from Table I, the diffusion constant changes gradually, increasing with Eu 3ϩ concentration. At these high concentrations the energy transfer is dominated by the nearest neighbor Eu 3ϩ -Eu 3ϩ transfer time.…”
Section: ͓8͔mentioning
confidence: 82%
“…This result is much lower than the values compared to the other phosphors. [18][19][20] As can be seen from Table I, the diffusion constant changes gradually, increasing with Eu 3ϩ concentration. At these high concentrations the energy transfer is dominated by the nearest neighbor Eu 3ϩ -Eu 3ϩ transfer time.…”
Section: ͓8͔mentioning
confidence: 82%
“…The diffusion coefficient of energy transfer among Tb 3ϩ ions is determined to be of an order of ϳ10 Ϫ13 , which is much lower than the values for some other phosphors, e.g., 1.25 ϫ 10 Ϫ9 cm 2 /s for Tb 3 Al 5 O 12 10 and 2 ϫ 10 Ϫ9 cm 2 /s for ErF 3 . 25 Such a huge difference in diffusion coefficient between YBO 3 :Tb and these two stoichiometric phosphors (or compounds) is mainly due to the different Tb 3ϩ concentrations. The greater density of the Tb 3ϩ ion in the stoichiometric compounds enhances the diffusion coefficient.…”
Section: Resultsmentioning
confidence: 99%
“…1 1 ) where y is the fractional frequency fluctuation δω r /ω r . This law is also applicable to quartz resonators, where it was first introduced [3] in 1978. The phase noise is obtained from S φ (f) = (ω r /2πf) 2 S y (f), or L(f) = (1/2)S φ (f) (7.12)…”
Section: Frequency and Phase Fluctuations From 1/f Noise In Dissipationmentioning
confidence: 90%
“…in Eq, (2.30) of [3], may yield a much larger α H . Here α is the fine structure constant 1/137, m the electron's mass and m* its effective mass.…”
Section: Schottky Diode Detectorsmentioning
confidence: 99%
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