2012
DOI: 10.1109/ted.2012.2187788
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Fully Atomistic Simulations of Phonon-Limited Mobility of Electrons and Holes in $\langle \hbox{001}\rangle$-, $\langle \hbox{110}\rangle$-, and $\langle \hbox{111}\rangle$ -Oriented Si Nanowires

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Cited by 37 publications
(65 citation statements)
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“…Figure 1 shows a slight decrease in mobility as the inversion charge increases, and this results from increasing intersub-band scattering at high fields [4]. It is worth pointing out that our results are in agreement with previous works [7,[28][29][30][31] using different physical models. The agreement of our results with full-band method (tight-binding) is a consequence of the similarity of the density of states between the confined phonons and bulk phonons.…”
Section: Electron-phonon Scattering In Gaa Si Nanowires (Low and Highsupporting
confidence: 91%
“…Figure 1 shows a slight decrease in mobility as the inversion charge increases, and this results from increasing intersub-band scattering at high fields [4]. It is worth pointing out that our results are in agreement with previous works [7,[28][29][30][31] using different physical models. The agreement of our results with full-band method (tight-binding) is a consequence of the similarity of the density of states between the confined phonons and bulk phonons.…”
Section: Electron-phonon Scattering In Gaa Si Nanowires (Low and Highsupporting
confidence: 91%
“…Figure 7 illustrates how the impact of surface roughness scattering is more pronounced at higher sheet densities, and varies from one width to another, in agreement with published data [2]- [6]. Figure 8 shows the phonon-scattering limited mobility of square, circular, and elliptical nanowires, for different orientations, as a function of the cross section area.…”
Section: Resultssupporting
confidence: 86%
“…Considerable work has been carried out to evaluate the mobility of Si nanowires, relying mainly on the KuboGreenwood formalism [2]- [4], and to a lesser extent on Monte Carlo and other 1D Boltzmann equation solvers [5], and atomistic simulation methods [6]. However, more work is needed to evaluate the performance potential of NWTs with silicon and alternative material channels at the scaling limit.…”
Section: Introductionmentioning
confidence: 99%
“…The Boltzmann theory is a useful approach to model the low-field/linear-response mobility [29][30][31], as well as the high-field transport through Monte Carlo simulations [14,32,33]. Several studies have examined effects related to screening [34,35], scattering from out-ofplane vibrations [36], and performed atomistic calculations of the mobility from tight-binding [37][38][39] as well as electronphonon interaction's role in facilitating interlayer conduction [40] and current-induced heating [41,42]. Density functional theory (DFT) and atomistic methods can be used to assess the electronic structure and electron-phonon coupling in novel 2D materials where fitted deformation potential parameters are not available [43][44][45][46][47][48][49].…”
Section: Introductionmentioning
confidence: 99%