Landauer Conductance without Two Chemical Potentials
arXiv:cond-mat/0103488 · doi:10.1103/PhysRevB.63.155304
Abstract
We present a theory of the four--terminal conductance for the multi-channel tunneling barrier, which is based on the self-consistent solution of Shrodinger, Poisson and continuity equations. We derive new results for the case of a barrier embedded in a long wire with and without disorder. We also recover known expressions for the conductance of the barrier placed into a ballistic constriction. Our approach avoids a problematic use of two chemical potentials in the same system.
12 pages
Cited by in corpus (19)
- Time-dependent quantum transport: A practical scheme using density functional theory
- Zero-bias molecular electronics: Exchange-correlation corrections to Landauer's formula
- Density functional calculations of nanoscale conductance
- Incompleteness of the Landauer Formula for Electronic Transport
- Kinetic theory of quantum transport at the nanoscale
- Landauer formula without Landauer's assumptions
- Tunneling conductance of amine linked alkyl chains
- Conductance and polarization in quantum junctions
- DC Conductance of Molecular Wires
- Negative Differential Conductance in Nano-junctions: A Current Constrained Approach
- Theory of tunneling transport in periodic chains
- Density functional description of Coulomb blockade: Adiabatic or dynamic exchange-correlation?
- Classical properties of low-dimensional conductors: Giant capacitance and non-Ohmic potential drop
- Ab-initio formulation of the 4-point conductance of interacting electronic systems
- Multifloquet to single electronic channel transition in the transport properties of a resistive 1D driven disordered ring
- Mesoscopic transport revisited
- Nonequilibrium mesoscopic transport: a genealogy
- Twisted bilayer graphene as a terahertz plasmonic crystal
- Classical to quantum crossover in high-current noise of one-dimensional ballistic wires