2017
DOI: 10.1109/ted.2017.2751968
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Kinetic Velocity Model to Account for Ballistic Effects in the Drift-Diffusion Transport Approach

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Cited by 24 publications
(14 citation statements)
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“…This equation is region‐specific, so we applied the 1D Schr ö dinger two times in the channel region for better accuracy [24]. Also, we have used kinetic velocity model (KVM) to account the ballistic mobility in the channel [25]. KVM is a new model to account the quasi‐ballistic transport in DD domain.…”
Section: Methodsmentioning
confidence: 99%
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“…This equation is region‐specific, so we applied the 1D Schr ö dinger two times in the channel region for better accuracy [24]. Also, we have used kinetic velocity model (KVM) to account the ballistic mobility in the channel [25]. KVM is a new model to account the quasi‐ballistic transport in DD domain.…”
Section: Methodsmentioning
confidence: 99%
“…It is based on non‐Matheiessen rule and combines the kinetic mobility (μk) and DD mobility (μd) to calculate the total mobility (μ) as μμd+μ2μnormalk2=1 μ=μk22×μd1+4×μd2μk21 1μk=αtμnormalkT+αbμkb where αt and αb are fitting parameters. μkT is the kinetic mobility limited by the thermionic emission and μkb is the kinetic mobility limited by the free carrier acceleration [25]. The total gate capacitance (Ct) is false[1/Ct=1/Cox+1/CQfalse].…”
Section: Methodsmentioning
confidence: 99%
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“…Drift-Diffusion [18] model which takes into account the contribution of electron affinity, the band gap as well as the spatial variations of the electrostatic potential, is used to describe the current densities for electrons and holes. Since pure drift-diffusion model is not accurate enough beyond nanometers [19], and ballistic transport effects must be considered, we also incorporated ballistic mobility models [20], [21]. Because the oxide thickness and channel width have reached quantum-mechanical length scales, the wave nature of electrons and holes can no longer be neglected, thus Density-Gradient [22] is used to simulate quantization effects.…”
Section: B Simulation Physical Models and Calibrationmentioning
confidence: 99%
“…Therefore, a modified Matthiessen's rule is needed with weighting factors for ballistic and DD transport terms. An alternative formulation, based on the kinetic velocity model (KVM) [12], has been presented to account for the ballistic effects in the DD approach. In this model, the ballistic mobility, including both thermionic emission and free carrier acceleration terms, is expressed using mesh-point based DD variables and does not require an explicit dependence on the channel length.…”
Section: Introductionmentioning
confidence: 99%