Gaussian free field and conformal field theory - Info and Reading Options
By Nam-Gyu Kang
"Gaussian free field and conformal field theory" was published by Société mathématique de France in 2013 - Paris, France, it has 136 pages and the language of the book is English.
“Gaussian free field and conformal field theory” Metadata:
- Title: ➤ Gaussian free field and conformal field theory
- Author: Nam-Gyu Kang
- Language: English
- Number of Pages: 136
- Publisher: Société mathématique de France
- Publish Date: 2013
- Publish Location: Paris, France
“Gaussian free field and conformal field theory” Subjects and Themes:
- Subjects: Conformal invariants - Algebraic fields - Gaussian distribution
Edition Specifications:
- Pagination: vii, 136 pages
Edition Identifiers:
- The Open Library ID: OL30973381M - OL23133507W
- Online Computer Library Center (OCLC) ID: 859818504
- Library of Congress Control Number (LCCN): 2013452285
- ISBN-13: 9782856293690
- ISBN-10: 2856293697
- All ISBNs: 2856293697 - 9782856293690
AI-generated Review of “Gaussian free field and conformal field theory”:
"Gaussian free field and conformal field theory" Table Of Contents:
- 1- Fock space fields
- 2- Fock space fields as (very) generalized randon functions
- 3- Operator product expansion
- 4- Conformal geometry of Fock space fields
- 5- Stress tensor and Ward's identities
- 6- Ward's identities for finite Boltzmann-Gibbs ensembles
- 7- Virasoro field and representation theory
- 8- Existence of the Virasoro field
- 9- Operator algebra formalism
- 10- Modifications of the Gaussian free field
- 11- Current primary fields and KZ equations
- 12- Multivalued conformal Fock space fields
- 13- CFT ans SLE numerology
- 14- Connection to SLE theory
- 15- Vertex observables .
"Gaussian free field and conformal field theory" Description:
The Open Library:
"In these mostly expository lectures, we give an elementary introduction to conformal field theory in the context of probablility theory and complex analysis. We consider statistical fields, and define Ward functionals in terms of their Lie derivatives. Based on this approach, we explain some equations of conformal field theory and outline their relation to SLE theory."--Page iii.
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