Thermopower of gapped bilayer graphene
arXiv:1003.0815 · doi:10.1103/PhysRevB.81.165445
Abstract
We calculate thermopower of clean and impure bilayer graphene systems. Opening a band gap through the application of an external electric field is shown to greatly enhance the thermopower of bilayer graphene, which is more than four times that of the monolayer graphene and gapless bilayer graphene at room temperature. The effect of scattering by dilute charged impurities is discussed in terms of the self-consistent Born approximation. Temperature dependence of the thermopower is also analyzed.
8 pages, 5 figures; An inconsistency in the definitions of Eq.(17) and (18) in version 1 is found and corrected
References in corpus (28)
- Biased bilayer graphene: semiconductor with a gap tunable by electric field effect
- Gate-induced insulating state in bilayer graphene devices
- Dielectric function, screening, and plasmons in 2D graphene
- Asymmetry gap in the electronic band structure of bilayer graphene
- Carrier transport in 2D graphene layers
- A self-consistent theory for graphene transport
- Thermoelectric and Magnetothermoelectric Transport Measurements of Graphene
- Electronic states and Landau levels in graphene stacks
- Quantum transport of massless Dirac fermions in graphene
- Ab Initio Theory of Gate Induced Gaps in Graphene Bilayers
- Electron transport in disordered graphene
- Electronic properties of bilayer and multilayer graphene
- The thermopower and Nernst Effect in graphene in a magnetic field
- Transport in Bilayer Graphene: Calculations within a self-consistent Born approximation
- "Pudding mold" band drives large thermopower in NaCoO
- Interlayer screening effect in graphene multilayers with ABA and ABC stacking
- Theory of carrier transport in bilayer graphene
- Nernst and Seebeck effect in a graphene nanoribbon
- Impurity Scattering and Mott's Formula in Graphene
- Electric Transport Theory of Dirac Fermions in Graphene
- Magnetotransport and thermoelectricity in disordered graphene
- Berry phase mediated topological thermoelectric transport in gapped single and bilayer graphene
- Thermo-Electric Power of Dirac Fermions in Graphene
- Disorder-induced tail states in a gapped bilayer graphene
- Tuning impurity states in bilayer graphene
- Electron delocalization in bilayer graphene induced by an electric field
- Hall Coefficient of Dirac Fermions in Graphene under Charged Impurity Scatterings
- Band structure asymmetry of bilayer graphene revealed by infrared spectroscopy
Cited by in corpus (19)
- Enhanced Thermoelectric Power in Dual-Gated Bilayer Graphene
- Thermoelectric Transport of Massive Dirac Fermions in Bilayer Graphene
- Exceptional high Seebeck Coefficient and Gas-Flow-Induced Voltage in Multilayer Graphene
- Thermoelectric imaging of structural disorder in epitaxial graphene
- Anomalous growth of thermoelectric power in gapped graphene
- Effect of the edge states on the conductance and thermopower in Zigzag Phosphorene Nanoribbons
- Thermoelectric and thermal transport in bilayer graphene systems
- Enhancement of thermoelectric performance of a nanoribbon made of alpha- lattice
- Spin-dependent Seebeck effect and huge growth of thermoelectric parameters at band edges in H- and F-doped graphene, free-standing and deposited on 4H-SiC(0001) C-face
- Thermopower of multilayer graphene
- Thermoelectric properties of gapped bilayer graphene
- Stacking-order dependence in thermoelectric transport of biased trilayer graphene
- Magnetothermoelectric transport properties in phosphorene
- High thermoelectric performance in excitonic bilayer graphene
- Large scale calculations of thermoelectric transport coefficients: a case study of γ-graphyne with point defects
- Thermoelectric properties of the Corbino disk in graphene
- Entropy and Seebeck signals meet on the edges
- Possible high thermoelectric power factor in alkali-metal-intercalated BC: anisotropic multiple valleys originating from the van Hove singularity of graphene
- Enhancement of the thermoelectric properties in bilayer graphene structures induced by Fano resonances