6 citations · 6 across the 1 of their papers we have counts for
7 papers
New formulae for solutions of quantum Knizhnik-Zamolodchikov equations on level -4 and correlation functions
Hermann Boos, Vladimir Korepin, Feodor Smirnov
This paper is continuation of our previous papers hep-th/0209246 and hep-th/0304077 . We discuss in more detail a new form of solution to the quantum Knizhnik-Zamolodchikov equatio…
Affine Jacobians of Spectral Curves and Integrable Models
F. A. Smirnov, V. Zeitlin
We explicitly construct the algebraic model of affine Jacobian of a generic algebraic curve of high genus and use it to compute the Euler characteristic of the Jacobian and investi…
On quantization of affine Jacobi varieties of spectral curves
F. A. Smirnov, V. Zeitlin
A quantum integrable model related to is considered. A reduced model is introduced which allows interpretation in terms of quantized affine Jacobi variety. Close…
Separation of variables for quantum integrable models related to
Feodor A. Smirnov
In this paper we construct separated variables for quantum integrable models related to the algebra . This generalizes the results by Sklyanin for .
Euler characteristics of theta divisors of Jacobians for spectral curves
A. Nakayashiki, F. Smirnov
We show how to calculate the Euler characteristic of an affine Jacobi variety of a spectral curve from its defining equations.
Quasi-classical Study of Form Factors in Finite Volume
Feodor A. Smirnov
We construct the quasi-classical approximation of the form factors in finite volume using the separation of variables. The latter is closely related to the Baxter equation.