𝔖 Scriptorium
✦   LIBER   ✦

πŸ“

Strings, Conformal Fields, and Topology: An Introduction

✍ Scribed by Michio Kaku (auth.)


Publisher
Springer-Verlag New York
Year
1991
Tongue
English
Leaves
543
Series
Graduate Texts in Contemporary Physics
Edition
1
Category
Library

⬇  Acquire This Volume

No coin nor oath required. For personal study only.

✦ Synopsis


Following on the foundations laid in his earlier book "Introduction to Superstrings", Professor Kaku discusses such topics as the classification of conformal string theories, the non-polynomial closed string field theory, matrix models, and topological field theory. The presentation of the material is self-contained, and several chapters review material expounded in the earlier book. This book provides students with an understanding of the main areas of current progress in string theory, placing the reader at the forefront of current research.

✦ Table of Contents


Front Matter....Pages i-xiv
Front Matter....Pages 1-1
Introduction to Superstrings....Pages 3-37
BPZ Bootstrap and Minimal Models....Pages 38-69
WZW Model, Cosets, and Rational Conformal Field Theory....Pages 70-97
Modular Invariance and the Aβ€”Dβ€”E Classification....Pages 98-134
N=2 SUSY and Parafermions....Pages 135-171
Yangβ€”Baxter Relation....Pages 172-202
Towards a Classification of Conformal Field Theories....Pages 203-238
Knot Theory and Quantum Groups....Pages 239-281
Front Matter....Pages 283-283
Beyond the Planck Length....Pages 285-314
String Field Theory....Pages 315-353
Nonpolynomial String Field Theory....Pages 354-388
Geometric String Field Theory....Pages 389-427
2D Gravity and Matrix Models....Pages 428-468
Topological Field Theory....Pages 469-513
Back Matter....Pages 514-535

✦ Subjects


Elementary Particles, Quantum Field Theory;Theoretical, Mathematical and Computational Physics


πŸ“œ SIMILAR VOLUMES


Conformal Field Theory and Topology
✍ Toshitake Kohno πŸ“‚ Library πŸ“… 2002 πŸ› American Mathematical Society 🌐 English

One of the most remarkable interactions between geometry and physics since 1980 has been an application of quantum field theory to topology and differential geometry. An essential difficulty in quantum field theory comes from infinite-dimensional freedom of a system. Techniques dealing with such inf