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Line 5: Quantum inverse scattering method starts by quantization of Lax representation and reproduce results of Bethe ansatz. Actually it permits to rewrite Bethe ansatz in a new form: algebraic Bethe ansatz. This led to further progress in understanding of [[Heisenberg model (quantum)]], quantum [[Nonlinear Schrödinger equation ]] and [[Hubbard model]]. Theory of correlation functions was developed. In mathematics in led to formulation of [[quantum groups ]]. Especially interesting one is [[Yangian]]. In mathematics, the '''quantum inverse scattering method''' is a method for solving [[integrable model]]s in 1+1 dimensions introduced by [[L. D. Faddeev]] in about 1979. ~~This let to essential progress in Bethe Ansatz and quantum integrable models, see the book in the list of references.~~ ==References==

Quantum inverse scattering method: Difference between revisions