Conformal Field Theory And Topology
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Conformal Field Theory and Topology
Author: Toshitake Kohno
language: en
Publisher: American Mathematical Soc.
Release Date: 2002
Translated from the Japanese, this brief monograph offers an introduction to the geometric aspects of conformal field theory and its application to topological variants. It begins with a description based on loop groups, and proceeds to define topological invariants for knots and 3-manifolds. A brief discussion of Chern- Simons permutation theory also appears. Diagrams illustrate key points. Khono's credentials are not listed. Annotation copyrighted by Book News, Inc., Portland, OR.
Topology, Geometry and Quantum Field Theory
Author: Ulrike Luise Tillmann
language: en
Publisher: Cambridge University Press
Release Date: 2004-06-28
The symposium held in honour of the 60th birthday of Graeme Segal brought together leading physicists and mathematicians. Its topics were centred around string theory, M-theory, and quantum gravity on the one hand, and K-theory, elliptic cohomology, quantum cohomology and string topology on the other. Geometry and quantum physics developed in parallel since the recognition of the central role of non-abelian gauge theory in elementary particle physics in the late seventies and the emerging study of super-symmetry and string theory. With its selection of survey and research articles these proceedings fulfil the dual role of reporting on developments in the field and defining directions for future research. For the first time Graeme Segal's manuscript 'The definition of Conformal Field Theory' is published, which has been greatly influential over more than ten years. An introduction by the author puts it into the present context.
Topological Field Theory, Primitive Forms and Related Topics
Author: A. Kashiwara
language: en
Publisher: Springer Science & Business Media
Release Date: 2012-12-06
As the interaction of mathematics and theoretical physics continues to intensify, the theories developed in mathematics are being applied to physics, and conversely. This book centers around the theory of primitive forms which currently plays an active and key role in topological field theory (theoretical physics), but was originally developed as a mathematical notion to define a "good period mapping" for a family of analytic structures. The invited papers in this volume are expository in nature by participants of the Taniguchi Symposium on "Topological Field Theory, Primitive Forms and Related Topics" and the RIMS Symposium bearing the same title, both held in Kyoto. The papers reflect the broad research of some of the world's leading mathematical physicists, and should serve as an excellent resource for researchers as well as graduate students of both disciplines.