Essential spectral singularities and the spectral expansion for the Hill operator
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Publication:2408393
DOI10.3934/cpaa.2017110OpenAlexW2963293226MaRDI QIDQ2408393
Publication date: 12 October 2017
Published in: Communications on Pure and Applied Analysis (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1512.04473
General spectral theory of ordinary differential operators (34L05) General theory of ordinary differential operators (47E05)
Related Items (5)
Spectral expansion series with parenthesis for the nonself-adjoint periodic differential operators ⋮ Spectral expansion for nonself-adjoint differential operators with periodic matrix coefficients ⋮ Spectral analysis of the Schrödinger operator with a PT-symmetric periodic optical potential ⋮ Asymptotically spectral periodic differential operators ⋮ On the spectrality and spectral expansion of the non-self-adjoint Mathieu-Hill operator in \(L_2(-\infty, \infty)\)
Cites Work
- Uniform convergence of the spectral expansion for a differential operator with periodic matrix coefficients
- A criterion for Hill operators to be spectral operators of scalar type
- Spectral analysis of a class of second-order non-self-adjoint differential operators
- Sturm-Liouville operators and applications. Transl. from the Russian by A. Iacob
- Asymptotic analysis of non-self-adjoint Hill operators
- Operators commuting with translation by one. II: Differential operators with periodic coefficients in \(L_ p(-\infty,\infty)\)
- Operators commuting with translation by one. III: Perturbation results for periodic differential operators
- On the spectral singularities and spectrality of the Hill operator
- ON THE BASIS PROBLEM OF THE EIGENFUNCTIONS OF AN ORDINARY DIFFERENTIAL OPERATOR
- The spectral expansion for a nonself-adjoint Hill operator with a locally integrable potential
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