The ideal textbook for a one-semester introductory course for graduate students or advanced undergraduates
This book provides an essential introduction to the physics of quantum many-body systems, which are at the heart of atomic and nuclear physics, condensed matter, and particle physics. Unlike other textbooks on the subject, it covers topics across a broad range of physical fields―phenomena as well as theoretical tools―and does so in a simple and accessible way.
Edward Shuryak begins with Feynman diagrams of the quantum and statistical mechanics of a particle; in these applications, the diagrams are easy to calculate and there are no divergencies. He discusses the renormalization group and illustrates its uses, and covers systems such as weakly and strongly coupled Bose and Fermi gases, electron gas, nuclear matter, and quark-gluon plasmas. Phenomena include Bose condensation and superfluidity. Shuryak also looks at Cooper pairing and superconductivity for electrons in metals, liquid ³He, nuclear matter, and quark-gluon plasma. A recurring topic throughout is topological matter, ranging from ensembles of quantized vortices in superfluids and superconductors to ensembles of colored (QCD) monopoles and instantons in the QCD vacuum.
Proven in the classroom, Quantum Many-Body Physics in a Nutshell is the ideal textbook for a one-semester introductory course for graduate students or advanced undergraduates.
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Edward Shuryak is Distinguished Professor of Physics at Stony Brook University, State University of New York. He is the author of The QCD Vacuum, Hadrons, and Superdense Matter.
“Shuryak is a well-respected scholar in particle theory with substantial experience in the classroom. He takes students from simpler concepts to more complex ones, followed by applications. He also uses some difficulties in theory and experimental observation as teasers to motivate the development of the theoretical apparatus. Shuryak covers a lot of ground.”―Leonid Glazman, Yale University
“Shuryak’s book is a truly unique contribution to the many-body textbook literature. It employs modern ideas of path integrals and renormalization to provide a unified perspective on many different systems and problems.”―Willem H. Dickhoff, Washington University in St. Louis
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