We calculate the exchange relations of vertex operators of [Formula: see text] at level-two from their bosonic realization. We also study the corresponding invertibility relation of type I vertex operators.
EXCHANGE RELATIONS OF LEVEL-TWO VERTEX OPERATORS OF Uq(sl2)
Exchange relations of Level-two vertex operators of Uq(sl2^)
We calculate the exchange relations of vertex operators of Uq(sl2^) at level-two from its bosonic realization. The corresponding invertibility relation of type I vertex operators is also studied.
LEVEL 2 IRREDUCIBLE REPRESENTATIONS OF Uq(sl2), VERTEX OPERATORS, AND THEIR CORRELATIONS
Exchange Relations for the q-Vertex Operators of Uq(sl2)
Commutation relations of vertex operators related with the spin representation of Uq(Dn(1))
We calculate commutation relations of vertex operators for the spin representation of Uq(Dn(1)) by using recursive formulae of R-matrices. In quantum symmetry approach, we obtain the energy and momentum spectrum of the quantum spin chain model related with the spin representation from these commutation relations.
Staggered Polarization of Vertex Models with Uq(widehatsl(n))-Symmetry
In this paper we give an explicit formula for level 1 vertex operators related to Uq(widehatsl(n)) as operators on the Fock spaces. We derive also their commutation relations. As an applications we culculate the one point functions of the one-dimensional spin chain associated with the vector representation of Uq(widehatsl(n)), thereby extending the recent work on the staggered polarization of the XXZ-model.