A simple relation between inhomogeneous transfer matrices and boundary quantum KZ equations is exhibited for quantum integrable systems with reflecting boundary conditions, analogous to an observation by Gaudin for periodic systems. Thus the boundary quantum KZ equations receive a new motivation. We also derive the commutativity of Sklyanin's boundary transfer matrices by merely imposing appropriate reflection equations, i.e. without using the conditions of crossing symmetry and unitarity of the R-matrix
Associated to every finite group, Kitaev has defined the quantum double model for every orientable s...
We use the double affine Hecke algebra of type GLN to construct an explicit consis-tent system of q-...
Cherednik's quantum affine Knizhnik-Zamolodchikov (KZ) equations associated to an affine Hecke algeb...
Solutions to boundary quantum Knizhnik-Zamolodchikov equations are constructed as bilateral sums inv...
Cherednik attached to an affine Hecke algebra module a compatible system of difference equations, ca...
This paper begins a series of papers whose goal is to establish a representationtheoretic interpreta...
This paper begins a series of papers whose goal is to establish a representationtheoretic interpreta...
14 pages, LATEX, more precise notation introduced, references addedWe present a systematic way of co...
We study two-dimensional classically integrable field theory with independent boundary condition on ...
Abstract. Cherednik attached to an affine Hecke algebra module a compatible system of difference equ...
Solutions to boundary quantum Knizhnik-Zamolodchikov equations are constructed as bilateral sums inv...
Correlation functions and form factors in vertex models or spin chains are known to satisfy certain ...
Link to publication Citation for published version (APA): Stokman, J. V. (2015). Connection Problems...
We construct integral representations of solutions to the boundary quantum Knizhnik–Zamolodchikov eq...
We use the quantum group approach for the investigation of correlation functions of integrable verte...
Associated to every finite group, Kitaev has defined the quantum double model for every orientable s...
We use the double affine Hecke algebra of type GLN to construct an explicit consis-tent system of q-...
Cherednik's quantum affine Knizhnik-Zamolodchikov (KZ) equations associated to an affine Hecke algeb...
Solutions to boundary quantum Knizhnik-Zamolodchikov equations are constructed as bilateral sums inv...
Cherednik attached to an affine Hecke algebra module a compatible system of difference equations, ca...
This paper begins a series of papers whose goal is to establish a representationtheoretic interpreta...
This paper begins a series of papers whose goal is to establish a representationtheoretic interpreta...
14 pages, LATEX, more precise notation introduced, references addedWe present a systematic way of co...
We study two-dimensional classically integrable field theory with independent boundary condition on ...
Abstract. Cherednik attached to an affine Hecke algebra module a compatible system of difference equ...
Solutions to boundary quantum Knizhnik-Zamolodchikov equations are constructed as bilateral sums inv...
Correlation functions and form factors in vertex models or spin chains are known to satisfy certain ...
Link to publication Citation for published version (APA): Stokman, J. V. (2015). Connection Problems...
We construct integral representations of solutions to the boundary quantum Knizhnik–Zamolodchikov eq...
We use the quantum group approach for the investigation of correlation functions of integrable verte...
Associated to every finite group, Kitaev has defined the quantum double model for every orientable s...
We use the double affine Hecke algebra of type GLN to construct an explicit consis-tent system of q-...
Cherednik's quantum affine Knizhnik-Zamolodchikov (KZ) equations associated to an affine Hecke algeb...