Book contents
- The Physics of Graphene
- The Physics of Graphene
- Copyright page
- Dedication
- Contents
- Preface to the second edition
- Preface to the first edition
- 1 The electronic structure of ideal graphene
- 2 Electron states in a magnetic field
- 3 Quantum transport via evanescent waves
- 4 The Klein paradox and chiral tunneling
- 5 Edges, nanoribbons, and quantum dots
- 6 Point defects
- 7 Optics and response functions
- 8 The Coulomb problem
- 9 Crystal lattice dynamics, structure, and thermodynamics
- 10 Gauge fields and strain engineering
- 11 Scattering mechanisms and transport properties
- 12 Spin effects and magnetism
- 13 Graphene on hexagonal boron nitride
- 14 Twisted bilayer graphene
- 15 Many-body effects in graphene
- References
- Index
15 - Many-body effects in graphene
Published online by Cambridge University Press: 24 May 2020
- The Physics of Graphene
- The Physics of Graphene
- Copyright page
- Dedication
- Contents
- Preface to the second edition
- Preface to the first edition
- 1 The electronic structure of ideal graphene
- 2 Electron states in a magnetic field
- 3 Quantum transport via evanescent waves
- 4 The Klein paradox and chiral tunneling
- 5 Edges, nanoribbons, and quantum dots
- 6 Point defects
- 7 Optics and response functions
- 8 The Coulomb problem
- 9 Crystal lattice dynamics, structure, and thermodynamics
- 10 Gauge fields and strain engineering
- 11 Scattering mechanisms and transport properties
- 12 Spin effects and magnetism
- 13 Graphene on hexagonal boron nitride
- 14 Twisted bilayer graphene
- 15 Many-body effects in graphene
- References
- Index
Summary
In this chapter, we discuss how to build effective many-body models starting from first principles electronic structure calculations and apply this general approach to graphene. We present quantitative results for the Fermi velocity renormalization, which were preliminary announced in Chapter 8. After that, we discuss many-body effects in graphene electron spectrum, static screening, and optical conductivity based on the results of lattice quantum Monte Carlo simulations. At the end, we consider many-body renormalization of minimal conductivity in graphene within the concept of environment-induced suppression of quantum tunneling.
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- The Physics of Graphene , pp. 389 - 400Publisher: Cambridge University PressPrint publication year: 2020