1972
DOI: 10.1002/pssb.2220540119
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The E(k) Relation for a Two‐Band Scheme of Semiconductors and the Application to the Metal‐Semiconductor Contact

Abstract: The E(k) behaviour is calculated for a two-band scheme as an approximation for the vicinity of the forbidden gap of a semiconductor. An estimate is given for the validity of the effective mass approximation in the forbidden gap. Application is made to the metal-semiconductor contact and it is shown that this model describes the experiments for semiconductors ranging from covalent to the ionic type.Der E(k)-Verlauf wird berechnet fur das Zweibandmodell eines Halbleiters als Niiherung fur die Umgebung der verbot… Show more

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Cited by 86 publications
(45 citation statements)
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“…5) is used, with effective masses being m c and m v , respectively. In order to describe the complex band structure in the bandgap, we make use of Flietner's dispersion relation [33], [34]. At lattice point i, this dispersion relation is given by where…”
Section: Modeling Transport In Nw-fetsmentioning
confidence: 99%
“…5) is used, with effective masses being m c and m v , respectively. In order to describe the complex band structure in the bandgap, we make use of Flietner's dispersion relation [33], [34]. At lattice point i, this dispersion relation is given by where…”
Section: Modeling Transport In Nw-fetsmentioning
confidence: 99%
“…A quadratic dispersion relation in the conduction and valence band is used. In order to describe the complex band structure in the band gap we make use of Flietner's dispersion relation [13]. Because UTB SOI is considered, we assume that the first subband contributes most to the current and hence the expressions for charge and current are averaged over the direction of W only (see [14] for details).…”
Section: Simulation Approachmentioning
confidence: 99%
“…The charge in and current through the CNFET is calculated self-consistently using the NEGF formalism together with a modified 1-D Poisson equation due to Young [31] that accounts for the impact of gate oxide thickness and tube diameter on the electrostatics. A quadratic dispersion relation is assumed in the conduction and valence band; the complex band structure in the semiconductor gap is taken into account by an energy dependent effective mass [32]. Transport through the nanotube is treated ballistically.…”
Section: Self-consistent Quantum Simulation Of Ultrathin-body Devmentioning
confidence: 99%