S. Belliard, R. A. Pimenta, N. A. Slavnov
Published 2023-10-09, updated 2023-12-07Version 2
We consider a rational six vertex model on a rectangular lattice with boundary conditions that generalize the usual domain wall type. We find that the partition function of the inhomogeneous version of this model is given by a modified Izergin determinant. The proofs are based on the quantum inverse scattering method and its representation theory together with elementary linear algebra.
Comments: 20 pages, 7 figures, to appear in SciPost, V2 typos corrected
Integrability of Limit Shapes of the Six Vertex Model
Arctic curves of the Reflecting Boundary Six Vertex and of the Twenty Vertex models
Integrability of Limit Shapes of the Inhomogeneous Six Vertex Model
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