Geometric Properties of WAlgebras and the Toda model
 Citation data:

Theoretical and Mathematical Physics, ISSN: 00405779, Vol: 138, Issue: 2, Page: 151162
 Publication Year:
 2004

 EBSCO 6

 EBSCO 2
 Repository URL:
 http://stars.library.ucf.edu/facultybib/6452; http://stars.library.ucf.edu/facultybib2000/4187
 DOI:
 10.1023/b:tamp.0000014848.19523.a0
 Author(s):
 Publisher(s):
 Tags:
 Physics and Astronomy; Mathematics; conformal field theory; integrable systems; Toda field theory; hyperelliptic surfaces; MULTIPOINT CORRELATIONFUNCTIONS; QUANTUMFIELD THEORY; SYMMETRY; SURFACES; Physics; Multidisciplinary; Physics; Mathematical
article description
The Walgebra minimal models on hyperelliptic Riemann surfaces are constructed. Using a proposal by Polyakov, we reduce the partition function of the Toda field theory on the hyperelliptic surface to a product of partition functions: one of a "free field" theory on the sphere with inserted Toda vertex operators and one of a free scalar field theory with antiperiodic boundary conditions with inserted twist fields.