Many-Body Theory of Condensed Matter Systems

An Introductory Course

Inbunden, Engelska, 2020

AvMichael G. Cottam,Zahra Haghshenasfard

999 kr

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In this primer to the many-body theory of condensed-matter systems, the authors introduce the subject to the non-specialist in a broad, concise, and up-to-date manner. A wide range of topics are covered including the second quantization of operators, coherent states, quantum-mechanical Green's functions, linear response theory, and Feynman diagrammatic perturbation theory. Material is also incorporated from quantum optics, low-dimensional systems such as graphene, and localized excitations in systems with boundaries as in nanoscale materials. Over 100 problems are included at the end of chapters, which are used both to consolidate concepts and to introduce new material. This book is suitable as a teaching tool for graduate courses and is ideal for non-specialist students and researchers working in physics, materials science, chemistry, or applied mathematics who want to use the tools of many-body theory.

Produktinformation

Utgivningsdatum2020-07-30
Mått174 x 250 x 19 mm
Vikt680 g
FormatInbunden
SpråkEngelska
Antal sidor286
FörlagCambridge University Press
ISBN9781108488242

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Michael G. Cottam is a Professor of Physics in the Department of Physics & Astronomy at the University of Western Ontario. He has previously been the Chair of the Department of Physics & Astronomy, the Director of Western University's Institute for Nanomaterials Science, and the Associate Dean in the Faculty of Science. Zahra Haghshenasfard holds PhDs from both the University of Isfahan in quantum optics and nonlinear processes, and from the University of Western Ontario in nonlinear processes for the magnetization dynamics in nanowires.

Preface; Abbreviations; 1. Introduction to second quantization; 2. Time evolution and equations of motion; 3. Formal properties of Green's functions; 4. Exact methods for Green's function; 5. Green's functions using decoupling methods; 6. Linear response theory and Green's functions; 7. Green's functions for localized excitations; 8. Diagrammatic perturbation methods; 9. Applications of diagrammatic methods; References; Index.