Supersymmetry and Supergravity

Revised Edition

Julius Wess, Jonathan Bagger, Jonathan A. Bagger

• Publisher: Princeton University Press
• Year: 2020
• Print ISBN: 9780691025308, 9780691083278
• eBook ISBN: 9780691212937
• Topic: Physical Sciences
• Subtopic: Physics
• Index: Physics

This widely acclaimed introduction to N = 1 supersymmetry and supergravity is aimed at readers familiar with relativistic quantum field theory who wish to learn about the supersymmetry algebra. In this new volume Supersymmetry and Supergravity has been greatly expanded to include a detailed derivation of the most general coupling of super-symmetric gauge theory to supergravity. The final result is the starting point for phenomenological studies of supersymmetric theories. The book is distinguished by its pedagogical approach to supersymmetry. It develops several topics in advanced field theory as the need arises. It emphasizes the logical coherence of the subject and should appeal to physicists whose interests range from the mathematical to the phenomenological. In praise of the first edition: "A beautiful exposition of the original ideas of Wess and Zumino in formulating N = 1 supersymmetry and supergravity theories, couched in the language of superfields introduced by Strathdee and the reviewer.... [All] serious students of particle physics would do well to acquire a copy."--Abdus Salam, Nature "An excellent introduction to this exciting area of theoretical physics."--C. J. Isham, Physics Bulletin

Table of contents

• Cover page
• Half-Title Page
• Title Page
• Copyright Page
• Dedication
• Contents
• Preface to the Second Edition
• Preface
• I. Why Supersymmetry?
• II. Representations Of The Supersymmetry Algebra
• III. Component Fields
• IV. Superfields
• V. Chiral Superfields
• VI. Vector Superfields
• VII. Gauge Invariant Interactions
• VIII. Spontaneous Symmetry Breaking
• IX. Superfield Propagators
• X. Feynman Rules for Supergraphs
• XI. Nonlinear Realizations
• XII. Differential Forms in Superspace
• XIII. Gauge Theories Revisited
• XIV. Vielbein, Torsion, And Curvature
• XV. Bianchi Identities
• XVI. Supergauge Transformations
• XVII. The 0 = 0 = 0 Components of the Vielbein, Connection, Torsion, and Curvature
• XVIII. The Supergravity Multiplet
• XIX. Chiral And Vector Superfields in Curved Space
• XX. New 0 Variables And The Chiral Density
• XXI. The Minimal Chiral Supergravity Model
• XXII. Chiral Models And Kahler Geometry
• XXIII. General Chiral Supergravity Models
• XXIV. Gauge Invariant Models
• XXV. Gauge Invariant Supergravity Models
• XXVI. Low-Energy Theorems
• Appendix A: Notation and Spinor Algebra
• Appendix B: Results in Spinor Algebra
• Appendix C: Kahler Geometry
• Appendix D: Isometries and Kahler Geometry
• Appendix E: Nonlinear Realizations
• Appendix F: Nonlinear Realizations and Invariant Actions
• Appendix G: Gauge Invariant Supergravity Models