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Nonequilibrium many-body theory of quantum systems : a modern introduction /

"The Green's function method is one of the most powerful and versatile formalisms in physics, and its nonequilibrium version has proved invaluable in many research fields. This book provides a unique, self-contained introduction to nonequilibrium many-body theory. Starting with basic quant...

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Detalles Bibliográficos
Clasificación:Libro Electrónico
Autor principal: Stefanucci, Gianluca, 1973-
Otros Autores: Leeuwen, Robert van
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Cambridge : Cambridge University Press, 2013.
Temas:
Acceso en línea:Texto completo

MARC

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100 1 |a Stefanucci, Gianluca,  |d 1973- 
245 1 0 |a Nonequilibrium many-body theory of quantum systems :  |b a modern introduction /  |c Gianluca Stefanucci, University of Rome Tor Vergata, Italy, Robert van Leeuwen, University of Jyväskylä, Finland. 
260 |a Cambridge :  |b Cambridge University Press,  |c 2013. 
300 |a 1 online resource (xvii, 600 pages) :  |b illustrations 
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520 |a "The Green's function method is one of the most powerful and versatile formalisms in physics, and its nonequilibrium version has proved invaluable in many research fields. This book provides a unique, self-contained introduction to nonequilibrium many-body theory. Starting with basic quantum mechanics, the authors introduce the equilibrium and nonequilibrium Green's function formalisms within a unified framework called the contour formalism. The physical content of the contour Green's functions and the diagrammatic expansions are explained with a focus on the time-dependent aspect. Every result is derived step-by-step, critically discussed and then applied to different physical systems, ranging from molecules and nanostructures to metals and insulators. With an abundance of illustrative examples, this accessible book is ideal for graduate students and researchers who are interested in excited state properties of matter and nonequilibrium physics"--  |c Provided by publisher 
504 |a Includes bibliographical references and index. 
588 0 |a Print version record. 
505 0 |a ""Contents""; ""Preface""; ""List of abbreviations and acronyms""; ""Fundamental constants and basic relations""; ""1 Second quantization""; ""1.1 Quantum mechanics of one particle""; ""1.2 Quantum mechanics of many particles""; ""1.3 Quantum mechanics of many identical particles""; ""1.4 Field operators""; ""1.5 General basis states""; ""1.6 Hamiltonian in second quantization""; ""1.7 Density matrices and quantum averages""; ""2 Getting familiar with second quantization: model Hamiltonians""; ""2.1 Model Hamiltonians""; ""2.2 Pariserâ€?Parrâ€?Pople model""; ""2.3 Noninteracting models"" 
505 8 |a ""2.3.1 Bloch theorem and band structure""""2.3.2 Fano model""; ""2.4 Hubbard model""; ""2.4.1 Particleâ€?hole symmetry: application to the Hubbard dimer""; ""2.5 Heisenberg model""; ""2.6 BCS model and the exact Richardson solution""; ""2.7 Holstein model""; ""2.7.1 Peierls instability""; ""2.7.2 Langâ€?Firsov transformation: the heavy polaron""; ""3 Time-dependent problems and equations of motion""; ""3.1 Introduction""; ""3.2 Evolution operator""; ""3.3 Equations of motion for operators in the Heisenberg picture""; ""3.4 Continuity equation: paramagnetic and diamagnetic currents"" 
505 8 |a ""3.5 Lorentz Force""""4 The contour idea""; ""4.1 Time-dependent quantum averages""; ""4.2 Time-dependent ensemble averages""; ""4.3 Initial equilibrium and adiabatic switching""; ""4.4 Equations of motion on the contour""; ""4.5 Operator correlators on the contour""; ""5 Many-particle Greenâ€?s functions""; ""5.1 Martinâ€?Schwinger hierarchy""; ""5.2 Truncation of the hierarchy""; ""5.3 Exact solution of the hierarchy from Wickâ€?s theorem""; ""5.4 Finite and zero-temperature formalism from the exact solution""; ""5.5 Langreth rules""; ""6 One-particle Greenâ€?s function"" 
505 8 |a ""6.1 What can we learn from G?""""6.1.1 The inevitable emergence of memory""; ""6.1.2 Matsubara Greenâ€?s function and initial preparations""; ""6.1.3 Lesser/greater Greenâ€?s function: relaxation and quasi-particles""; ""6.2 Noninteracting Greenâ€?s function""; ""6.2.1 Matsubara component""; ""6.2.2 Lesser and greater components""; ""6.2.3 All other components and a useful exercise""; ""6.3 Interacting Greenâ€?s function and Lehmann representation""; ""6.3.1 Steady-states, persistent oscillations,initial-state dependence"" 
505 8 |a ""6.3.2 Fluctuationâ€?dissipation theorem and otherexact properties""""6.3.3 Spectral function and probability interpretation""; ""6.3.4 Photoemission experiments and interaction effects""; ""6.4 Total energy from the Galitskiiâ€?Migdal formula""; ""7 Mean field approximations""; ""7.1 Introduction""; ""7.2 Hartree approximation""; ""7.2.1 Hartree equations""; ""7.2.2 Electron gas""; ""7.2.3 Quantum discharge of a capacitor""; ""7.3 Hartreeâ€?Fock approximation""; ""7.3.1 Hartreeâ€?Fock equations""; ""7.3.2 Coulombic electron gas and spin-polarized solutions"" 
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650 0 |a Green's functions. 
650 0 |a Many-body problem. 
650 0 |a Quantum theory  |x Mathematics. 
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700 1 |a Leeuwen, Robert van. 
776 0 8 |i Print version:  |a Stefanucci, Gianluca, 1973-  |t Nonequilibrium many-body theory of quantum systems.  |d Cambridge : Cambridge University Press, 2013  |z 9780521766173  |w (DLC) 2012050475  |w (OCoLC)813857470 
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