strings, parafermions and the Ising model
arXiv:hep-th/9306134 · doi:10.1016/0370-2693(93)91243-G
Abstract
We show that any covariant scattering amplitude of the string will contain, as part of its integrand, a factor that obeys the differential equations satisfied by an Ising model correlation function. This factor can thus be identified with such a correlation function, in agreement with a previous result of the authors. The string is also shown to contain an parafermion theory, and hence to contain in addition the non-linear infinite-dimensional -algebra corresponding to this parafermion theory. The physical states form a representation of this algebra.
14 pages, KCL-TH-93-10
References in corpus (8)
- Nonlinear Current Algebra in the SL(2,R)/U(1) Coset Model
- On the Spectrum and Scattering of W_3 Strings
- The Interacting String
- On the BRST Operator of -Strings
- string scattering
- On the spectrum, no ghost theorem and modular invariance of strings
- The covariant scattering and cohomology of strings
- New Realisations of Minimal Models and the Structure of W-Strings