Conformal Field Theory: Difference between revisions
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see also [[String theory]] | see also [[String theory]] | ||
=== | ===Books=== | ||
'''Conformal Field Theory'''<br> | '''Conformal Field Theory'''<br> | ||
by P. Di Francesco, P. Mathieu, and D. Senechal (Springer Verlag, 1997)<br> | by P. Di Francesco, P. Mathieu, and D. Senechal (Springer Verlag, 1997)<br> | ||
This encyclopedic reference is a favourite among string theorists. | This encyclopedic reference is a favourite among string theorists. | ||
=== | ===Reviews=== | ||
[http://arxiv.org/abs/1406.4290 Conformal field theory on the plane]<br> | |||
by Sylvain Ribault (1406.4290 [hep-th], 118 pages)<br> | |||
This review puts an emphasis on non-rational theories such as Liouville theory, using the bootstrap approach. | |||
[http://arxiv.org/abs/1307.7724 Superspace conformal field theory]<br> | |||
by Thomas Quella, Volker Schomerus (1307.7724 [hep-th], 50 pages; several figures)<br> | |||
This review deals with the case of superspace sigma models, which are examples of logarithmic CFTs. | |||
[http://arxiv.org/abs/0910.3145 Twenty-five years of two-dimensional rational conformal field theory]<br> | |||
by Jürgen Fuchs, Ingo Runkel, Christoph Schweigert (0910.3145 [hep-th]) | |||
[http://arxiv.org/abs/0807.3472 Conformal Field Theory and Statistical Mechanics]<br> | |||
by John Cardy (0807.3472 [cond-mat.stat-mech], 37 pages) | |||
[http://arxiv.org/abs/hep-th/9910156 An Introduction to Conformal Field Theory]<br> | |||
by M.R. Gaberdiel (hep-th/9910156, 69 pages)<br> | |||
This review follows an algebraic approach, with an emphasis on the relevant mathematical structures. | |||
[http://arxiv.org/abs/hep-th/9904145 Conformal field theory: a case study]<br> | |||
by Krzysztof Gawedzki (hep-th/9904145, 55 pages, 21 figures)<br> | |||
These lecture notes are devoted to the Wess-Zumino-Witten model of two-dimensional conformal field theory. | |||
[http://www.arxiv.org/abs/hep-th/9108028 Applied Conformal Field Theory]<br> | [http://www.arxiv.org/abs/hep-th/9108028 Applied Conformal Field Theory]<br> | ||
by P. Ginsparg (hep-th/9108028)<br> | by P. Ginsparg (hep-th/9108028)<br> | ||
These lecture notes are a valuable reference on conformal field theory and Kac-Moody algebras. | These lecture notes are a valuable reference on conformal field theory and Kac-Moody algebras. | ||
[http://www.nikhef.nl/~t58/CFT.ps.gz Introduction to Conformal Field Theory]<br> | [http://www.nikhef.nl/~t58/CFT.ps.gz Introduction to Conformal Field Theory]<br> | ||
by A. N. Schellekens<br> | by A. N. Schellekens<br> | ||
These are notes based on lectures given at schools in Germany and Spain in 1995. | These are notes based on lectures given at schools in Germany and Spain in 1995. | ||
Latest revision as of 04:25, 5 May 2015
see also String theory
Books
Conformal Field Theory
by P. Di Francesco, P. Mathieu, and D. Senechal (Springer Verlag, 1997)
This encyclopedic reference is a favourite among string theorists.
Reviews
Conformal field theory on the plane
by Sylvain Ribault (1406.4290 [hep-th], 118 pages)
This review puts an emphasis on non-rational theories such as Liouville theory, using the bootstrap approach.
Superspace conformal field theory
by Thomas Quella, Volker Schomerus (1307.7724 [hep-th], 50 pages; several figures)
This review deals with the case of superspace sigma models, which are examples of logarithmic CFTs.
Twenty-five years of two-dimensional rational conformal field theory
by Jürgen Fuchs, Ingo Runkel, Christoph Schweigert (0910.3145 [hep-th])
Conformal Field Theory and Statistical Mechanics
by John Cardy (0807.3472 [cond-mat.stat-mech], 37 pages)
An Introduction to Conformal Field Theory
by M.R. Gaberdiel (hep-th/9910156, 69 pages)
This review follows an algebraic approach, with an emphasis on the relevant mathematical structures.
Conformal field theory: a case study
by Krzysztof Gawedzki (hep-th/9904145, 55 pages, 21 figures)
These lecture notes are devoted to the Wess-Zumino-Witten model of two-dimensional conformal field theory.
Applied Conformal Field Theory
by P. Ginsparg (hep-th/9108028)
These lecture notes are a valuable reference on conformal field theory and Kac-Moody algebras.
Introduction to Conformal Field Theory
by A. N. Schellekens
These are notes based on lectures given at schools in Germany and Spain in 1995.