Electron-hole asymmetry in two-terminal graphene devices
arXiv:1102.3428 · doi:10.1103/PhysRevB.84.045414
Abstract
A theoretical model is proposed to describe asymmetric gate-voltage dependence of conductance and noise in two-terminal ballistic graphene devices. The model is analyzed independently within the self-consistent Hartree and Thomas-Fermi approximations. Our results justify the prominent role of metal contacts in recent experiments with suspended graphene flakes. The contact-induced electrostatic potentials in graphene demonstrate a power-law decay with the exponent varying from -1 to -0.5. Within our model we explain electron-hole asymmetry and strong Fabri-Perot oscillations of the conductance and noise at positive doping, which were observed in many experiments with submicrometer samples. Limitations of the Thomas-Fermi approximation in a vicinity of the Dirac point are discussed.
7 pages, 8 figures
References in corpus (13)
- Suspended Graphene: a bridge to the Dirac point
- Doping graphene with metal contacts
- Bipolar supercurrent in graphene
- Quantum-limited shot noise in graphene
- Selective transmission of Dirac electrons and ballistic magnetoresistance of \textit{n-p} junctions in graphene
- Evidence of the role of contacts on the observed electron-hole asymmetry in graphene
- Josephson effect in ballistic graphene
- Shot Noise in Ballistic Graphene
- Nonlinear screening and ballistic transport in a graphene p-n junction
- Contact resistance and shot noise in graphene transistors
- Conductivity of disordered graphene at half filling
- Transfer Characteristics in Graphene Field-Effect Transistors with Co Contacts
- Determination of Carrier Type Doped from Metal Contacts to Graphene by Channel-Length-Dependent Shift of Charge Neutrality Points