2006
DOI: 10.1063/1.2420787
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Nonequilibrium drift-diffusion transport in semiconductors in presence of strong inhomogeneous electric fields

Abstract: The self-consistent analysis of drift-diffusion transport in strong inhomogeneous electric fields shows that the local mobility is determined by the “field parameter” f(r)=∇rEc(r)∙∇rEF(r), rather than the electric field ∇rEc(r)∕e or the quasi-Fermi potential gradient ∇rEF(r)∕e, as is usually assumed. This takes place at both high and low carrier densities. The methods for derivation of μ(f) in both cases are presented. The analysis is applied to numerical simulation of a p-i-n photodiode, and it is shown that … Show more

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Cited by 10 publications
(5 citation statements)
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“…The other option is to use the Monte Carlo method, but this is again impractical for many real devices. There were also some suggestions [26,27] on how to include the non-local effects in calculating non-equilibrium kinetic coefficients, like mobility or diffusivity, but these approaches have not been implemented yet into numerical models.…”
Section: Resultsmentioning
confidence: 99%
“…The other option is to use the Monte Carlo method, but this is again impractical for many real devices. There were also some suggestions [26,27] on how to include the non-local effects in calculating non-equilibrium kinetic coefficients, like mobility or diffusivity, but these approaches have not been implemented yet into numerical models.…”
Section: Resultsmentioning
confidence: 99%
“…In general, the sample‐specific dependence of the drift‐diffusion velocity on local electric fields 40 is of utmost importance to investigate the frequency dependence for any sample and for any KPFM system before attempting a quantitative interpretation of the measured KPFM bias exclusively based on the removal of the asymmetric electric dipole.…”
Section: Discussionmentioning
confidence: 99%
“…The numerical simulation environment is critical for the generation of accurate results with reasonable calculation times. Several physical models of analytic concentration-dependent mobility (ANALYTIC) [31,32], field-dependent mobility (FLDMOB) [33], Shockley-Read-Hall recombination (SRH) [34,35], Auger recombination (AUGER) [36], and band gap narrowing (BGN) [37] were used in this work. These models can be used to calculate the field, doping concentration, and temperature-dependent mobility and current.…”
Section: Depth (μM)mentioning
confidence: 99%