2003
DOI: 10.1109/ted.2003.816524
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nanoMOS 2.5: A two-dimensional simulator for quantum transport in double-gate MOSFETs

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Cited by 253 publications
(63 citation statements)
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“…1(d)]. [21][22][23][24] This decoupling treatment returns the identical solution as the real space approach below the body thickness of 5 nm, 22) which is consistent with this work t Si ¼ 3 nm. The eigenfunction of the 2D system Éðx; zÞ of eq.…”
Section: Simulation Methodssupporting
confidence: 79%
See 1 more Smart Citation
“…1(d)]. [21][22][23][24] This decoupling treatment returns the identical solution as the real space approach below the body thickness of 5 nm, 22) which is consistent with this work t Si ¼ 3 nm. The eigenfunction of the 2D system Éðx; zÞ of eq.…”
Section: Simulation Methodssupporting
confidence: 79%
“…(4), we employ @ i ðx; zÞ=@x % 0 condition. 23) It corresponds to the assumption that the shape of i ðx; zÞ at x along the confinement direction z is almost the same as that at x À x and that at x þ x. This assumption is clearly invalid when the intrinsic Si channel thickness t si [ Fig.…”
Section: Quantum Transport and Current Expressionmentioning
confidence: 99%
“…This difference in electrochemical potential is giving rise two different fermi function and accordingly each contact seeks to bring the channel into equilibrium. Source injects the flux of carriers into the device some carriers reflected in order to potential barriers within the device and the rest pass through the channel toward the drain (Ren et al, 2003;Datta, 2005). We treat the carriers as the semiclassical particles and the Boltzman equation for finding the distribution function ƒ (r, k, t) should be considered.…”
Section: Resultsmentioning
confidence: 99%
“…The operation of the MOSFET's and other nanowire transistors in semiclassical or ballistic regime has been explained by analytical models (Javey et al, 2002;Datta et al, 1998;Abdul-Rahman and Wang, 2010) and some numerical simulations (Assad et al, 2000;Ren et al, 2003).…”
Section: Introductionmentioning
confidence: 99%
“…In Si, it suffices for a carrier to experience a single inelastic scattering event to lose an energy of 2k b T (see Table 1). Since the characteristic energy in the channel is of the order of k b T, this carrier will not have enough energy to return back to the channel [155]. Because of ''Brownian-like'' motion due to frequent elastic scattering, the characteristic distance between the two inelastic scatterings is proportional to the geometric average l ¼ ffiffiffiffiffiffiffiffi ffi l el l in p of the elastic l el and inelastic l in mean free paths in the contacts, which would be about 10 nm in heavily doped Si.…”
Section: Ballistic Transport and Tunnelingmentioning
confidence: 99%