Fr. 180.00

Symmetries and Symmetry Breaking in Field Theory

Inglese · Copertina rigida

Spedizione di solito entro 1 a 3 settimane (non disponibile a breve termine)

Descrizione

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This book sheds light on various aspects of symmetry in field theory, including constraint theory, generalized Pauli-Villars regularization, the measure approach to anomalies, zeta function regularization, and anomalous gauge theories. Unlike most field theory books, this one uses constraint theory in discussing gauge theories. The author explains how some classical symmetries are broken by anomalies and how other symmetries of the theory are spontaneously broken. He discusses all of the ideas in as simple a way as possible.


Sommario

Introduction. Elements of Classical Field Theory. Global Symmetries. Local Symmetry and Constraint Theory. Functional Integral Formulation of Field Theory. Nonabelian Gauge Symmetry. Discrete Symmetries. Spontaneous Symmetry Breaking. Breaking of Chiral Symmetry on Quantization: The Anomaly. Index.

Info autore










Mitra, Parthasarathi

Riassunto

Many courses on modern quantum field theory focus on the formulation and application of field theory, leaving topics related to symmetry underdeveloped. This leads to students often having an incomplete understanding of symmetries. Filling this gap, Symmetries and Symmetry Breaking in Field Theory sheds light on various aspects of symmetry in field theory.

The book presents a broad selection of important topics, including constraint theory, generalized Pauli–Villars regularization, the measure approach to anomalies, zeta function regularization, and anomalous gauge theories. The author explains how some classical symmetries are broken by anomalies and how other symmetries of the theory are spontaneously broken. He discusses all of the ideas in as simple a way as possible.

Testo aggiuntivo

"… a very interesting addition to the literature that will be useful both for the student beginning to work in the subject as well as for specialists in adjacent fields."—Zentralblatt MATH 1301

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