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Landauer formula

Known as: Landauer's formula 
The Landauer formula—named after Rolf Landauer, who first suggested its prototype in 1957—is a formula relating the electrical resistance of a… 
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Related topics

Related topics

4 relations

Broader (2)

Mesoscopic physicsQuantum mechanics
Shot noiseTransmission coefficient

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2018
2018
Modeling Nonadiabatic Dynamics at Molecule-metal Interfaces
MODELING NONADIABATIC DYNAMICS AT MOLECULE-METAL INTERFACES 
2016
2016
First-principles study on magnetic tunneling junctions with semiconducting CuInSe2 and CuGaSe2 barriers
We theoretically investigate two magnetic tunneling junctions (MTJs) with different semiconductor barriers, CuInSe2 (CIS) and… 
2015
2015
Universal Electric Current of Interacting Resonant-Level Models with Asymmetric Interactions: An Extension of the Landauer Formula
We study the electron transport in open quantum-dot systems described by the interacting resonant-level models with Coulomb… 
2013
2013
Quantum transport in cylindrical semiconductor nanowires with constrictions
The energy dependence of the tunneling coefficient for a cylindrical semiconductor nanowire, i.e. a one-dimensional electron gas… 
2005
2005
The contact conductance on a molecular wire
Highly Cited
2004
Highly Cited
2004
A Schrödinger-Poisson Solver for Modeling Carbon Nanotube FETs
We present details of a coupled Schrodinger-Poisson solver for modeling quantum transport efiects in carbon nanotube fleld-efiect… 
2003
2003
Many-body scattering formalism of quantum molecular conductance
2000
2000
Coulomb Charging Effects in an Open Quantum Dot Device at Zero Magnetic Field
We report low-temperature conductance measurements of an open quantum dot device formed in a clean one-dimensional (1D) channel… 
1998
1998
Educational Applications of Latent Semantic Analysis
LSA, a mathematical modeling technique, captures the essential relationships between text documents and word meaning, or… 
1982
1982
Localization in a one-dimensional disordered model
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