Abstract
Exact results are derived, via the Temperley-Lieb-Jones algebra, for the ground state energy per site, surface energy, gap and central charge of the anisotropic generalization of the spin-1 biquadratic model. A recently observed simplification in the ground state energy of the U.[SU(2)]-invariant Zamolodchikov-Fateev model at q=e'x14 is shown to be a direct consequence of a trivial representation of the related operator algebra. Similar points are conjectured to exist in the more general u.[SU(2)]-invariant spin-S chains at q=e 1 1<2+25'.
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