paper

Unifying quantization for inhomogeneous integrable models

arXiv:nlin/0508005 · doi:10.1016/j.physletb.2005.12.027

Abstract

Integrable inhomogeneous versions of the models like NLS, Toda chain, Ablowitz-Ladik model etc., though well known at the classical level, have never been investigated for their possible quantum extensions. We propose a unifying scheme for constructing and solving such quantum integrable inhomogeneous models including a novel inhomogeneous sine-Gordon model, which avoids the difficulty related to the customary non-isospectral flow by introducing the inhomogeneities through some central elements of the underlying algebra.

12 pages, no figure, latex. Two new chapters on general inhom. trigonometric models and inhom. SG model included. Accepted in Phys.Lett.B

Unifying quantization for inhomogeneous integrable models · wovepaper