Selected Topics In Quantum Field Theory And Mathematical Physics


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Selected Topics In Quantum Field Theory And Mathematical Physics


Selected Topics In Quantum Field Theory And Mathematical Physics

Author: J Fischer

language: en

Publisher: World Scientific

Release Date: 1990-05-01


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Advanced Topics in Quantum Field Theory


Advanced Topics in Quantum Field Theory

Author: M. Shifman

language: en

Publisher: Cambridge University Press

Release Date: 2012-01-19


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Since the advent of Yang–Mills theories and supersymmetry in the 1970s, quantum field theory - the basis of the modern description of physical phenomena at the fundamental level - has undergone revolutionary developments. This is the first systematic and comprehensive text devoted specifically to modern field theory, bringing readers to the cutting edge of current research. The book emphasizes nonperturbative phenomena and supersymmetry. It includes a thorough discussion of various phases of gauge theories, extended objects and their quantization, and global supersymmetry from a modern perspective. Featuring extensive cross-referencing from traditional topics to recent breakthroughs in the field, it prepares students for independent research. The side boxes summarizing the main results and over 70 exercises make this an indispensable book for graduate students and researchers in theoretical physics.

Selected Topics on the General Properties of Quantum Field Theory


Selected Topics on the General Properties of Quantum Field Theory

Author: F. Strocchi

language: en

Publisher: World Scientific

Release Date: 1993


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This book provides a readable account of the foundations of QFT, in particular of the Euclidean formulation with emphasis on the interplay between physical requirements and mathematical structures. The general structures underlying the conventional local (renormalizable) formulation of gauge QFT are discussed also on the basis of simple models. The mechanism of confinement, non-trivial topology and ?-vacua, chiral symmetry breaking and solution of the U(1) problem are clarified through a careful analysis of the Schwinger model, which settles unclear or debated points.