On the theory of Hill's matrices and related inverse spectral problems

DOI10.1016/0024-3795(75)90116-0zbMath0313.15008OpenAlexW2037715604WikidataQ127909466 ScholiaQ127909466MaRDI QIDQ1220113

Harry Hochstadt

Publication date: 1975

Published in: Linear Algebra and its Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0024-3795(75)90116-0

Mathematics Subject Classification ID

Eigenvalues, singular values, and eigenvectors (15A18) Additive difference equations (39A10) General theory for ordinary differential equations (34A99)

Related Items

On the construction and integration of a hierarchy for the periodic Toda lattice with a self-consistent source ⋮ Spectral theory for slowly oscillating potentials. I: Jacobi matrices ⋮ Hill's matrices with some vanishing instability intervals ⋮ The coexistence problem for the discrete Mathieu operator ⋮ Periodic Toda chain with an integral source ⋮ Integration of equation of Toda periodic chain kind ⋮ Reflectionless discrete Schrödinger operators are spectrally atypical ⋮ Periodic Jacobi operators with complex coefficients ⋮ On the periodic Toda lattice hierarchy with an integral source ⋮ An inverse spectral problem ⋮ Spectral theory of a class of block Jacobi matrices and applications ⋮ An inverse spectral theorem for a Hill's matrix ⋮ A direct and inverse problem for a Hill's matrix with double eigenvalues

Cites Work

• On the Nature of the Spectrum of Singular Second Order Linear Differential Equations
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