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19972008
most citedForm-factors in the Baxter-Bazhanov-Stroganov model I: Norms and matrix elements

31 citations · 101 across the 7 of their papers we have counts for

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7 papers · 1 filter

nlin.SI200727 cited

Form-factors in the Baxter-Bazhanov-Stroganov model II: Ising model on the finite lattice

G. von Gehlen, N. Iorgov, S. Pakuliak +2

We continue our investigation of the Baxter-Bazhanov-Stroganov or τ^{(2)}-model using the method of separation of variables [nlin/0603028,arXiv:0708.4342]. In this paper we derive…

nlin.SI200731 cited

Form-factors in the Baxter-Bazhanov-Stroganov model I: Norms and matrix elements

G. von Gehlen, N. Iorgov, S. Pakuliak +2

We continue our investigation of the Z_N-Baxter-Bazhanov-Stroganov model using the method of separation of variables [nlin/0603028]. In this paper we calculate the norms and matrix…

nlin.SI20021 cited

Spectral curves and parameterizations of a discrete integrable 3-dimensional model

S. Pakuliak, S. Sergeev

We consider a discrete classical integrable model on the 3-dimensional cubic lattice. The solutions of this model can be used to parameterize the Boltzmann weights of the different…

nlin.SI20025 cited

Quantum relativistic Toda chain at root of unity: isospectrality, modified Q-operator and functional Bethe ansatz

S. Pakuliak, S. Sergeev

We investigate an N-state spin model called quantum relativistic Toda chain and based on the unitary finite dimensional representations of the Weyl algebra with q being N-th primit…

nlin.SI2001

Relativistic Toda chain at root of unity III. Relativistic Toda chain hierarchy

S. Pakuliak, S. Sergeev

The hierarchy of the classical nonlinear integrable equations associated with relativistic Toda chain model is considered. It is formulated for the N-th powers of the quantum opera…

nlin.SI2001

Relativistic Toda chain at root of unity II. Modified Q-operator

S. Pakuliak, S. Sergeev

Matrix elements of quantum intertwiner as well as the modified Q-operator for the quantum relativistic Toda chain at root of unity are constructed explicitly. Modified Q-operators…