- 96-1 F. Gesztesy, M. Krishna, and G. Teschl
- On Isospectral Sets of Jacobi Operators
(44K, latex 2e)
Jan 1, 96
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Abstract. We consider the inverse spectral problem for a class of reflectionless
bounded Jacobi operators with empty singularly continuous spectra. Our
spectral hypotheses admit countably many accumulation points in the set
of eigenvalues as well as in the set of boundary points of intervals of
absolutely continuos spectrum. The corresponding isospectral set of
Jacobi operators is explicitly determined in terms of Dirichlet-type
data.
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