On the domain wall partition functions of level-1 affine so(n) vertex models
A Dow, O Foda

TL;DR
This paper derives determinant formulas for the domain wall partition functions of level-1 affine so(n) vertex models at specific crossing parameters, enhancing understanding of their mathematical structure in the critical regime.
Contribution
It provides explicit determinant expressions for these partition functions at discrete crossing parameters, a novel result for affine so(n) models.
Findings
Determinant formulas for partition functions derived
Results valid at discrete crossing parameters
Applicable in the critical regime for n >= 4
Abstract
We derive determinant expressions for domain wall partition functions of level-1 affine so(n) vertex models, n >= 4, at discrete values of the crossing parameter lambda = m pi / 2(n-3), m in Z, in the critical regime.
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