Graphene through the looking glass of QFT
arXiv:1608.03261 · doi:10.1142/S0217732316300470
Abstract
This paper is aimed to review and promote the main applications of the methods of Quantum Field Theory to description of quantum effects in graphene. We formulate the effective electromagnetic action following from the Dirac model for the quasiparticles in graphene and apply it for derivation of different observable effects like the induced mean charge, quantized conductivity, Faraday effect, and Casimir interaction involving graphene samples.
15 pages, 4 figures. Based on a talk given by D. V. Vassilevich at QUARKS16, Pushkin 2016
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Cited by in corpus (5)
- Electric conductivity in graphene: Kubo model versus a nonlocal quantum field theory model
- Temperature Dependence of the Response Functions of Graphene: Impact on Casimir and Casimi-Polder Forces in and out of Thermal Equilibrium
- Comment on "Electric conductivity of graphene: Kubo model versus a nonlocal quantum field theory model (arXiv:2403.02279v3)"
- Casimir energy for constant conductivity -plates with a neural network perception
- Bag boundaries for quasispinor confinement within nanolanes on a graphene sheet