期刊论文详细信息
Comparative investigation of electronic transport across three-dimensional nanojunctions
Article
关键词: HEXAGONAL BORON-NITRIDE;    TOTAL-ENERGY CALCULATIONS;    FIELD-EFFECT TRANSISTOR;    AUGMENTED-WAVE METHOD;    LANDAUER CONDUCTANCE;    SCALING THEORY;    BASIS-SET;    HETEROSTRUCTURES;    SEMICONDUCTOR;    GRAPHENE;   
DOI  :  10.1103/PhysRevB.95.085303
来源: SCIE
【 摘 要 】

We show the thickness-dependent transition from metallic conduction to tunneling in three-dimensional (3D) Ag/Si/Ag nanojunctions through layer-by-layer electronic structure and quantum transport calculations. The transmission coefficients are calculated quantum mechanically within the framework of density functional theory in conjunction with nonequilibrium Green's function techniques. Thin junctions show nearly metallic character with no energy gap opening in Si layers due to the metal-induced interface states, and the transmission is independent of the stacking order of Si layers. An energy gap reemerges for Si layers deeply buried within thick junction, and the decay rate of transmission in this insulating region depends on the stacking order. Complex band analysis indicates that the decay of transmission is not determined by a single exponential constant but also depends on the available number of evanescent states. Calculating the electric resistance from the transmission coefficient requires a 3D generalization of the Landauer formula, which is not unique. We examine two approaches, the Landauer-Buttiker formula, with and without subtraction of the Sharvin resistance, and a semiclassical Boltzmann equation with boundary conditions defined by the transmission coefficients at the junction. We identify an empirical upper limit of similar to 0.05 per channel in the transmission coefficient, below which the Landauer-Buttiker formula without the Sharvin resistance correction remains a good approximation. In the high transmission limit, the Landauer-Buttiker formula with Sharvin correction and the semiclassical Boltzmann method reach fair agreement.

【 授权许可】

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