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- W101255126 abstract "We consider the self-adjoint operator J defined by an infinite Jacobi matrix in the case when the diagonal entries (d k)∞1 form an increasing sequence d k ∞ and the off-diagonal entries (b k)∞1 are small with respect to (d k+1 – d k)∞1.The main result of this paper is an explicit estimate of the difference between the nth eigenvalue of J and the corresponding eigenvalue of a finite-dimensional block of the original Jacobi matrix." @default.
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- W101255126 date "2012-01-01" @default.
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- W101255126 title "Explicit Error Estimates for Eigenvalues of Some Unbounded Jacobi Matrices" @default.
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- W101255126 doi "https://doi.org/10.1007/978-3-0348-0297-0_11" @default.
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