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.

arXiv comment6 pages, 3 figures, some references have been corrected and revised

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Cited by in corpus (17)

• Electronic transport in two dimensional graphene
• 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
• Superconductivity above the lowest Earth temperature in pressurized sulfur hydride
• Scaling of the quantum-Hall plateau-plateau transition in graphene
• Universal conductance fluctuations in Dirac materials in the presence of long-range disorder
• Pseudospin in optical and transport properties of graphene
• The valley filter efficiency of monolayer graphene and bilayer graphene line defect model
• Recovery of massless Dirac fermions at charge neutrality in strongly interacting twisted bilayer graphene with disorder
• 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
• Quantum corrections in the Boltzmann conductivity of graphene and their sensitivity to the choice of formalism
• Quantum transport in 3D Weyl semimetals: Is there a metal-insulator transition?
• Dynamical charge and pseudospin currents in graphene and possible Cooper pair formation
• Electrical generation of surface plasmon polaritons in plasmonic heterostructures