場の量子論に関するNairの講義録<br>Topics in Quantum Field Theory (Graduate Texts in Contemporary Physics) (2005. 500 p.)

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場の量子論に関するNairの講義録
Topics in Quantum Field Theory (Graduate Texts in Contemporary Physics) (2005. 500 p.)

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  • 製本 Hardcover:ハードカバー版/ページ数 500 p.
  • 言語 ENG
  • 商品コード 9780387213866

基本説明

著者のニューヨーク市立大学における質の高い講義を基に執筆された明快なテキスト。大学院、上級の大学生向け。
At present, there is no "standard" text for quantum field theory (analogous to Goldsteins text on mechanics, for example); Intends to fill that gap with this text. Contents: Results in Relativistic Quantum Meics.- The Construction of Fields.- Canonical Quantization..

Full Description

Quantum field theory, which started with Paul Dirac's work shortly after the discovery of quantum mechanics, has produced an impressive and important array of results. Quantum electrodynamics, with its extremely accurate and well-tested predictions, and the standard model of electroweak and chromodynamic (nuclear) forces are examples of successful theories. Field theory has also been applied to a variety of phenomena in condensed matter physics, including superconductivity, superfluidity and the quantum Hall effect. The concept of the renormalization group has given us a new perspective on field theory in general and on critical phenomena in particular. At this stage, a strong case can be made that quantum field theory is the mathematical and intellectual framework for describing and understanding all physical phenomena, except possibly for a quantum theory of gravity.

Quantum Field Theory: A Modern Perspective presents Professor Nair's view of certain topics in field theory loosely knit together as it grew out of courses on field theory and particle physics taught at Columbia University and the City College of CUNY. The first few chapters, up to Chapter 12, contain material that generally goes into any course on quantum field theory, although there are a few nuances of presentation which readers may find to be different from other books. This first part of the book can be used for a general course on field theory, omitting, perhaps, the last three sections in Chapter 3, the last two in Chapter 8 and sections 6 and 7 in Chapter 10. The remaining chapters cover some of the more modern developments over the last three decades, involving topological and geometrical features. The introduction given to the mathematical basis of this part of the discussion is necessarily brief and should be accompanied by books on the relevant mathematical topics as indicated in the bibliography. Professor Nair also concentrates on developments pertinent to abetter understanding of the standard model. There is no discussion of supersymmetry, supergravity, developments in field theory inspired by string theory, etc. There is also no detailed discussion of the renormalization group. Each of these topics would require a book in its own right to do justice to the topic. Quantum Field Theory: A Modern Perspective serves as a portal to so many more topics of detailed and ongoing research, referring readers to more detailed treatments for many specific topics. The book also contains extensive references, providing readers a more comprehensive perspective on the literature and the historical development of the subject.

V. Parameswaran Nair is Professor of Physics at City College of The City University of New York (CUNY). Professor Nair has held Visiting Professorships at The Abdus Salam International Center for Theoretical Physics, Rockefeller University, Institute for Advanced Study at Princeton, and Massachusetts Institute of Technology.

Contents

Results in Relativistic Quantum Mechanics.- The Construction of Fields.- Canonical Quantization.- Commutators and Propagators.- Interactions and the S-matrix.- The Electromagnetic Field.- Examples of Scattering Processes.- Functional Integral Representations.- Renormalization.- Gauge Theories.- Symmetry.- Spontaneous symmetry breaking.- Anomalies I.- Elements of differential geometry.- Path Integrals.- The Configuration Space in Nonabelian Gauge Theory.- Anomalies II.- Finite temperature and density.- Gauge theory: Nonperturbative questions.- Elements of Geometric Quantization.