1994
DOI: 10.1109/16.333807
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Microscopic simulation of electronic noise in semiconductor materials and devices

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Cited by 85 publications
(53 citation statements)
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“…In addition, within our approach, the total power spectral density of the current fluctuations, S͑f͒, is obtained from the instantaneous current I͑t͒ by simply using the standard numerical technique. 17 The comparison of the noise characteristics is carried out in terms of the Fano factor, F, defined by S͑0͒ = F ·2·q · ͗I͑t͒͘. It is well known that the explanation of Fig.…”
mentioning
confidence: 99%
“…In addition, within our approach, the total power spectral density of the current fluctuations, S͑f͒, is obtained from the instantaneous current I͑t͒ by simply using the standard numerical technique. 17 The comparison of the noise characteristics is carried out in terms of the Fano factor, F, defined by S͑0͒ = F ·2·q · ͗I͑t͒͘. It is well known that the explanation of Fig.…”
mentioning
confidence: 99%
“…The noise behavior and the dynamic response of the diodes can be straightforwardly studied by means of MC simulations, since the random microscopic processes source of fluctuations and the fluctuating electric potential are included in a natural way without any approximation. For the noise analysis we follow the standard scheme explained elsewhere [15]. From the instantaneous current values, obtained by using the generalized Ramo-Shockley theorem, the current autocorrelation function is calculated and, in virtue of the Wiener-Kintchine theorem, the corresponding spectral density is determined by Fourier transform.…”
Section: Monte Carlo Modelmentioning
confidence: 99%
“…On the other hand, the calculation of electronic noise at a kinetic level relies mainly on the Monte Carlo method, which has the significant advantage of including selfconsistenly not only the solution for the average values of physical quantities but also their fluctuations [3]. However the Monte Carlo method, due to its intrinsic statistical uncertainty, has difficulties in calculating the distribution function and other transport parameters with a very high accuracy.…”
Section: Introductionmentioning
confidence: 98%