Multiple integral formula for the off-shell six vertex scalar product

Abstract

We write a multiple integral formula for the partition function of the Z-invariant six vertex model and demonstrate how it can be specialised to compute the norm of Bethe vectors. We also discuss the possibility of computing three-point functions in N= 4 SYM using these integral formulæ.

18 pages, 9 figures

References in corpus (2)

• Tailoring Three-Point Functions and Integrability III. Classical Tunneling
• Izergin-Korepin determinant reloaded

Cited by in corpus (8)

• Multiple integral representation for the trigonometric SOS model with domain wall boundaries
• Multiple integral formulae for the scalar product of on-shell and off-shell Bethe vectors in SU(3)-invariant models
• The SO(6) Scalar Product and Three-Point Functions from Integrability
• Off-shell scalar products for the $XXZ$ spin chain with open boundaries
• New differential equations in the six-vertex model
• Boundary Perimeter Bethe Ansatz
• Continuous representations of scalar products of Bethe vectors
• Domain-wall boundaries through non-diagonal twists in the six-vertex model