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
12 - Spin effects and magnetism
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
After general discussion of itinerant-electron magetism, Hubbard model and Lieb theorem, we discuss magnetic moments at different types of defects in graphene and supposed ferromagnetism at zigzag edges. We consider various mechanisms for determining spin-orbit coupling, with especial emphasis on the importance of full band structure, and the effect of spin-orbit interaction on electronic structure. In this respect, we briefly discuss the difference between graphene, silicene, and germanene, and Kane–Mele model, which initiated development of the field of topological insulators. At the end, we consider the effect of magnetic edges on spin relaxation in graphene nanoribbons.
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- The Physics of Graphene , pp. 326 - 350Publisher: Cambridge University PressPrint publication year: 2020