Topological Insulators and Topological Superconductors (eBook)

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2013
264 Seiten
Princeton University Press (Verlag)
978-1-4008-4673-3 (ISBN)

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Topological Insulators and Topological Superconductors -  B. Andrei Bernevig
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B. Andrei Bernevig is the Eugene and Mary Wigner Assistant Professor of Theoretical Physics at Princeton University. Taylor L. Hughes is an assistant professor in the condensed matter theory group at the University of Illinois, Urbana-Champaign.
This graduate-level textbook is the first pedagogical synthesis of the field of topological insulators and superconductors, one of the most exciting areas of research in condensed matter physics. Presenting the latest developments, while providing all the calculations necessary for a self-contained and complete description of the discipline, it is ideal for graduate students and researchers preparing to work in this area, and it will be an essential reference both within and outside the classroom. The book begins with simple concepts such as Berry phases, Dirac fermions, Hall conductance and its link to topology, and the Hofstadter problem of lattice electrons in a magnetic field. It moves on to explain topological phases of matter such as Chern insulators, two- and three-dimensional topological insulators, and Majorana p-wave wires. Additionally, the book covers zero modes on vortices in topological superconductors, time-reversal topological superconductors, and topological responses/field theory and topological indices. The book also analyzes recent topics in condensed matter theory and concludes by surveying active subfields of research such as insulators with point-group symmetries and the stability of topological semimetals. Problems at the end of each chapter offer opportunities to test knowledge and engage with frontier research issues. Topological Insulators and Topological Superconductors will provide graduate students and researchers with the physical understanding and mathematical tools needed to embark on research in this rapidly evolving field.

B. Andrei Bernevig is the Eugene and Mary Wigner Assistant Professor of Theoretical Physics at Princeton University. Taylor L. Hughes is an assistant professor in the condensed matter theory group at the University of Illinois, Urbana-Champaign.

Erscheint lt. Verlag 7.4.2013
Co-Autor Taylor L. Hughes
Zusatzinfo 66 line illus. 1 table.
Verlagsort Princeton
Sprache englisch
Themenwelt Naturwissenschaften Physik / Astronomie Elektrodynamik
Naturwissenschaften Physik / Astronomie Festkörperphysik
Technik
Schlagworte adiabatic theorem • Aharonov–Bohm effect • Anisotropy • Bose–Einstein condensate • Brillouin zone • Canonical commutation relation • Charge density wave • Chern–Simons theory • Chiral anomaly • Correlation function (quantum field theory) • Creation and annihilation operators • crystal structure • Degeneracy (mathematics) • Density Matrix • density of states • Dimension • Dimensional reduction • Dirac delta function • Dirac equation • Dirac fermion • Dirac spectrum • Domain Wall • Domain wall (magnetism) • Domain wall (optics) • Domain wall (string theory) • Eigenvalues and Eigenvectors • Electric Field • Electronic band structure • Electron magnetic moment • energy level • Expectation value (quantum mechanics) • Fermi arc • Fermi energy • Fermi level • Fermion • Fermion doubling • Fermi surface • fluctuation-dissipation theorem • Fractional quantum Hall effect • Gauge Fixing • Gauge Theory • Geometric Phase • Ginzburg–Landau theory • Good quantum number • Graphene • Hall Effect • Hamiltonian matrix • Higgs boson • Identity matrix • inelastic scattering • Isospin • Lagrangian (field theory) • Landau quantization • Lattice model (physics) • magnetic coupling • Magnetic field • Magnetic flux • Magnetic moment • Magnetic translation • magnetization • Magnetoelectric effect • Majorana fermion • Mirror symmetry (string theory) • Momentum operator • Neutrino • Perturbation theory (quantum mechanics) • phase transition • Quantum Critical Point • quantum decoherence • quantum entanglement • Quantum Hall Effect • quantum mechanics • Quantum number • quantum state • quantum well • quasiparticle • Slater determinant • Soliton • Spin–orbit interaction • Spin (physics) • Spin quantum number • Spin structure • Stokes' theorem • Superconductivity • Superfluidity • surface states • symmetry breaking • Thermodynamic Limit • Topological Insulator • Topological Order • Topological quantum computer • Topological quantum number • Topology • transfer-matrix method • Translational symmetry • Translation operator (quantum mechanics) • two-dimensional space • Unitarity (physics) • Unitary matrix • Weyl Semimetal
ISBN-10 1-4008-4673-0 / 1400846730
ISBN-13 978-1-4008-4673-3 / 9781400846733
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