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Conformal Field Theory and Topology UK ed. Edition
ZMW 1186
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An essential difficulty in quantum field theory comes from infinite-dimensional freedom of a system.
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Product Details
- Explores the application of quantum field theory to topology and differential geometry since 1980
- Focuses on the relationship between 2D quantum field theory and 3D topology
- Provides accessible treatment for constructing topological invariants from partition functions of fields on manifolds
- Covers topics including conformal field theory, holonomy, Chern-Simons perturbation theory, and topological invariants for 3-manifolds
- Includes background materials in quantum field theory, geometry, and classical mechanics
- Offers rigorous construction of topological invariants
| Publisher | American Mathematical Society; UK ed. edition (March 1, 2002) |
| Language | English |
| Paperback | 184 pages |
| ISBN-10 | 082182130X |
| ISBN-13 | 978-0821821305 |
| Item Weight | 8 ounces (226.8 grams) |
| Dimensions | 5.75 x 0.5 x 8.75 inches (14.6 x 1.3 x 22.2 cm) |
| Country of Origin | This item will be import from US |
| Date First Available | June 03, 2021 |
| What is in the box | Conformal Field Theory and... For more details, please check description/product details |
Product Description
Conformal Field Theory and Topology UK ed. Edition
Customer Questions & Answers
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Question:
What is the main difficulty in quantum field theory?
Answer: The main difficulty is the infinite-dimensional freedom of a system. -
Question:
What topics are covered in this book?
Answer: This book covers conformal field theory, Chern-Simons perturbation theory, and the construction of topological invariants. -
Question:
What are the main applications of quantum field theory in this book?
Answer: The main applications are in the fields of topology and differential geometry.
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ZMW 1186
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Features & Benefits
- Application of quantum field theory to topology and differential geometry
- Infinite-dimensional freedom of a system in quantum field theory
- Relationship between 2D quantum field theory and 3D topology
- Rigorous construction of topological invariants
- Topics include conformal field theory and Chern-Simons perturbation theory
- Focus on the Jones polynomial and Witten's invariant for 3-manifolds