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Phys. Rev. B 78, 165112 (2008) [16 pages]

Modeling time-dependent current through electronic open channels using a mixed time-frequency solution to the electronic equations of motion

Alexander Prociuk and Barry D. Dunietz
The University of Michigan, Ann Arbor, Michigan 48109, USA
Received 23 February 2008; revised 20 July 2008; published 14 October 2008

A nonequilibrium Green's function model based on time-dependent perturbation theory is developed to propagate electronic structure and molecular conductance of extended electrode-molecule-electrode nanostructures. In this model, we use the two-time variable nature of the Kadanoff-Baym equations of motion to formulate a mixed time-frequency representation for the electronic density expressed by the appropriate Green's function (G<). This allows for the dynamical treatment of open systems. Furthermore, highly informative time-dependent Wigner distributions are used to shed light on the features of dynamical observables, such as electron current. Calculations, performed on model systems, resolve the dynamic current into direct and alternating components. The direct current is due to electronic open channels near the Fermi level and the alternating response is due to interference fringes from a superposition of extended states. We analyze the transient conductance with respect to the fundamental system's parameters, the effect of bound states, and the conductance driven by laser-induced coherence affected by detuning due to an applied dc bias. The amplitude of the alternating transient current can be adjusted by reshaping the bias pulse or by controlling the electronic coupling terms. Bound states may yield a persisting oscillating response depending on their relative electronic densities. In the analysis we utilize the calculated highly informative time-dependent current distributions.

©2008 The American Physical Society

URL: http://link.aps.org/doi/10.1103/PhysRevB.78.165112
DOI: 10.1103/PhysRevB.78.165112
PACS: 73.23.-b; 73.40.-c; 73.63.-b; 85.35.Ds
  • 73.23.-b
    Electronic transport in mesoscopic systems
  • 73.40.-c
    Electronic transport in interface structures
  • 73.63.-b
    Electronic transport in nanoscale materials and structures
  • 85.35.Ds
    Quantum interference devices
  • YEAR: 2008
KEYWORDS: bound states, electric admittance, electrodes, electronic density of states, electronic structure, Fermi level, Green's function methods, nanostructured materials, perturbation theory, Wigner distribution

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