Conductivity of graphene: How to distinguish between samples with short and long range scatterers

Abstract

Applying a quasiclassical equation to carriers in graphene we found a way how to distinguish between samples with the domination of short and long range scatterers from the conductivity measurements. The model proposed explains recent transport experiments with chemically doped as well as suspended graphene.

6 pages, 3 figures, some references have been corrected and revised

References in corpus (13)

• The electronic properties of graphene
• Ultrahigh electron mobility in suspended graphene
• Detection of Individual Gas Molecules Absorbed on Graphene
• The structure of suspended graphene sheets
• Charged Impurity Scattering in Graphene
• Carrier transport in 2D graphene layers
• A self-consistent theory for graphene transport
• Measurement of Scattering Rate and Minimum Conductivity in Graphene
• Quantum Hall Ferromagnetism in Graphene
• Electronic transport in graphene: A semi-classical approach including midgap states
• Electron scattering on microscopic corrugations in graphene
• Coulomb interaction, ripples, and the minimal conductivity of graphene
• Effect of electron-electron interactions on the conductivity of clean graphene

Cited by in corpus (6)

• Colloquium: The transport properties of graphene: An introduction
• Tuning the effective fine structure constant in graphene: opposing effects of dielectric screening on short- and long-range potential scattering
• Adsorbate-limited conductivity of graphene
• Conductivity of suspended and non-suspended graphene at finite gate voltage
• Effect of impurities in high-symmetry lattice positions on the local density of states and conductivity of graphene
• Vertex renormalization in dc conductivity of doped chiral graphene