Abstract
The integrable quantum group -invariant supersymmetric t-J model with open boundaries is studied via an analytic treatment of the Bethe equations. An feature is seen to hold for states at or close to half-filling. For these states the eigenvalues of the transfer matrix of the t-J model satisfy a set of functional relations. The finite-size corrections to the relevant eigenvalues, and thus the surface effect on the spin excitations, have been calculated analytically by solving the functional relations.
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