Inverse problem for periodic ``weighted operators
From MaRDI portal
Publication:1969495
DOI10.1006/jfan.1999.3479zbMath0970.47021OpenAlexW1972963263MaRDI QIDQ1969495
Publication date: 10 June 2001
Published in: Journal of Functional Analysis (Search for Journal in Brave)
Full work available at URL: http://cds.cern.ch/record/408196
Related Items (15)
Periodic ``weighted operators ⋮ Global transformations preserving Sturm-Liouville spectral data ⋮ Inverse spectral theory for perturbed torus ⋮ A one-dimensional Schrödinger operator with square-integrable potential ⋮ A generalized discontinuous Sturm-Liouville problem with boundary conditions rationally dependent on the eigenparameter ⋮ The Marchenko--Ostrovski mapping and the trace formula for the Camassa--Holm equation. ⋮ mKdV and its Birkhoff coordinates ⋮ Inverse Spectral Problem for the Periodic Camassa-Holm Equation ⋮ Estimates for periodic Zakharov-Shabat operators ⋮ Global Well-Posedness of mKdV inL2(𝕋, ℝ) ⋮ Marchenko-Ostrovski mapping for periodic Zakharov-Shabat systems ⋮ A priori estimates for the Hill and Dirac operators ⋮ Riccati map on \(L_{0}^{2}(\mathbb T)\) and its applications ⋮ Inverse spectral theory for uniformly open gaps in a weighted Sturm-Liouville problem ⋮ Spectral asymptotics for Schrödinger operators with periodic point interactions
Cites Work
- Gaps and bands of one dimensional periodic Schrödinger operators
- Riemann surface of quasimomentum and scattering theory for the perturbed Hill operator
- Estimates of periodic potentials in terms of gap lengths
- The estimates of periodic potentials in terms of effective masses
- The inverse problem for the Hill operator. A direct approach
- Effective masses and conformal mappings
- Estimates for the Hill operator. I
- A CHARACTERIZATION OF THE SPECTRUM OF HILL'S OPERATOR
- A shallow water equation on the circle
- Solution of the inverse spectral problem for an impedance with integrable derivative part I
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: Inverse problem for periodic ``weighted operators
