arXiv · 1302.3350
Eigenvectors and scalar products for long range interacting spin chains II: the finite size effects
Abstract
In this note, we study the eigenvectors and the scalar products the integrable long-range deformation of a XXX spin chain which is solved exactly by algebraic Bethe ansatz, and it coincides in the bulk with the Inozemtsev spin chain. At the closing point it contains a defect which effectively removes the wrapping interactions. Here we concentrate on determining the defect term for the first non-trivial order in perturbation in the deformation parameter and how it affects the Bethe ansatz equations. Our study is motivated by the relation with the dilatation operator of the N = 4 gauge theory in the su(2) sector.
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D. Serban. 2013-04-17. Eigenvectors and scalar products for long range interacting spin chains II: the finite size effects. https://doi.org/10.1007/jhep08(2013)128
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