We propose a formula for the eigenvalue integral of the hermitian one matrix model with infinite well potential in terms of dressed twist fields of the su(2) level one WZW model. The expression holds for arbitrary matrix size n, and provides a suggestive interpretation for the monodromy properties of the matrix model correlators at finite n, as well as in the 1/n-expansion
We propose exact formulas for the 2- and 3-point functions of the WZNW model on the non-compact supe...
We study the large-N limit of the class of U(N) N = 1 SUSY gauge theories with an adjoint scalar and...
We study the quantization of Hitchin systems in terms of β-deformations of generalized matrix models...
We propose a formula for the eigenvalue integral of the hermitian one matrix model with infinite wel...
We solve the loop equations to all orders in $1/N^2$, for the Chain of Matrices matrix model (with p...
We introduce a novel approach for computing the twist operator correlators (TOC) in two-dimensional ...
Three explicit and equivalent representations for the monodromy of the conformal blocks in the SL(2,...
Inspired by a formal resemblance of certain q-expansions of modular forms and the master field forma...
We consider the N = 2 SYM theory with gauge group SU(N) and a matter content consisting of one multi...
Latex, 31 pages, 20 figures; few misprints corrected.We compute the complete topological expansion o...
We study the statistical mechanics of random surfaces generated by NxN one-matrix integrals over ant...
We study the two-matrix model for double-scaled SYK model, called ETH matrix model introduced by Jaf...
We study a unitary matrix model of the Gross-Witten-Wadia type, extended with the addition of charac...
The general features of the 1/N expansion in statistical mechanics and quantum field theory are bri...
We consider a class of N = 2 conformal SU(N) SYM theories in four dimensions with matter in the fund...
We propose exact formulas for the 2- and 3-point functions of the WZNW model on the non-compact supe...
We study the large-N limit of the class of U(N) N = 1 SUSY gauge theories with an adjoint scalar and...
We study the quantization of Hitchin systems in terms of β-deformations of generalized matrix models...
We propose a formula for the eigenvalue integral of the hermitian one matrix model with infinite wel...
We solve the loop equations to all orders in $1/N^2$, for the Chain of Matrices matrix model (with p...
We introduce a novel approach for computing the twist operator correlators (TOC) in two-dimensional ...
Three explicit and equivalent representations for the monodromy of the conformal blocks in the SL(2,...
Inspired by a formal resemblance of certain q-expansions of modular forms and the master field forma...
We consider the N = 2 SYM theory with gauge group SU(N) and a matter content consisting of one multi...
Latex, 31 pages, 20 figures; few misprints corrected.We compute the complete topological expansion o...
We study the statistical mechanics of random surfaces generated by NxN one-matrix integrals over ant...
We study the two-matrix model for double-scaled SYK model, called ETH matrix model introduced by Jaf...
We study a unitary matrix model of the Gross-Witten-Wadia type, extended with the addition of charac...
The general features of the 1/N expansion in statistical mechanics and quantum field theory are bri...
We consider a class of N = 2 conformal SU(N) SYM theories in four dimensions with matter in the fund...
We propose exact formulas for the 2- and 3-point functions of the WZNW model on the non-compact supe...
We study the large-N limit of the class of U(N) N = 1 SUSY gauge theories with an adjoint scalar and...
We study the quantization of Hitchin systems in terms of β-deformations of generalized matrix models...