Finite Conductivity Minimum in Bilayer Graphene without Charge Inhomogeneities
Abstract
Boltzmann transport theory fails near the linear band-crossing of single-layer graphene and near the quadratic band-crossing of bilayer graphene. We report on a numerical study which assesses the role of inter-band coherence in transport when the Fermi level lies near the band-crossing energy of bilayer graphene. We find that interband coherence enhances conduction, and that it plays an essential role in graphene's minimum conductivity phenomena. This behavior is qualitatively captured by an approximate theory which treats inter-band coherence in a relaxation-time approximation. On the basis of this short-range-disorder model study, we conclude that electron-hole puddle formation is not a necessary condition for finite conductivity in graphene at zero average carrier density.
Cite
@article{arxiv.1002.4481,
title = {Finite Conductivity Minimum in Bilayer Graphene without Charge Inhomogeneities},
author = {Maxim Trushin and Janik Kailasvuori and John Schliemann and A. H. MacDonald},
journal= {arXiv preprint arXiv:1002.4481},
year = {2010}
}
Comments
revised version as published in Phys. Rev. B