Determinant formula for the partition function of the six-vertex model with a non-diagonal reflecting end

Abstract

With the help of the F-basis provided by the Drinfeld twist or factorizing F-matrix for the open XXZ spin chain with non-diagonal boundary terms, we obtain the determinant representation of the partition function of the six-vertex model with a non-diagonal reflecting end under domain wall boundary condition.

Latex file, 24 pages, 4 figures

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Cited by in corpus (8)

• Modified algebraic Bethe ansatz for XXZ chain on the segment - II - general cases
• SOV approach for integrable quantum models associated to general representations on spin-1/2 chains of the 8-vertex reflection algebra
• Determinant representations for scalar products of the XXZ Gaudin model with general boundary terms
• Domain wall partition function of the eight-vertex model with a non-diagonal reflecting end
• Scalar products of the open XYZ chain with non-diagonal boundary terms
• Determinant representations of scalar products for the open XXZ chain with non-diagonal boundary terms
• Drinfeld twist and symmetric Bethe vectors of the open XYZ chain with non-diagonal boundary terms
• Correlation functions of the XXZ spin chain with the twisted boundary condition