Mate-Nevai-Totik theorem for Krein systems
DOI10.1007/s00020-021-02650-8zbMath1478.34094arXiv2011.14374OpenAlexW3166476321MaRDI QIDQ2039330
Publication date: 2 July 2021
Published in: Integral Equations and Operator Theory (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2011.14374
Particular ordinary differential operators (Dirac, one-dimensional Schrödinger, etc.) (34L40) Orthogonal polynomials and functions of hypergeometric type (Jacobi, Laguerre, Hermite, Askey scheme, etc.) (33C45) Orthogonal functions and polynomials, general theory of nontrigonometric harmonic analysis (42C05) General spectral theory of ordinary differential operators (34L05) Boundary eigenvalue problems for ordinary differential equations (34B09)
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Cites Work
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- V. A. Steklov's problem of estimating the growth of orthogonal polynomials
- Szegö's extremum problem on the unit circle
- On the absolutely continuous spectrum of one-dimensional Schrödinger operators with square summable potentials
- A counterexample to a multilinear endpoint question of Christ and Kiselev
- Spectral theory of a class of canonical differential systems
- Orthogonal polynomials on the circle for the weight \(w\) satisfying conditions \(w,w^{-1}\in \mathrm{BMO}\)
- Scattering and wave operators for one-dimensional Schrödinger operators with slowly decaying nonsmooth potentials.
- On the existence of wave operators for some Dirac operators with square summable potential
- A spectral Szegő theorem on the real line
- Szegő condition and scattering for one-dimensional Dirac operators
- A note on the theorems of M.G.Krein and L.A.Sakhnovich on continuous analogs of orthogonal polynomials on the circle
- Schrödinger semigroups
- Continuous analogs of polynomials orthogonal on the unit circle and Krein systems
- The growth of polynomials orthogonal on the unit circle with respect to a weight $w$ that satisfies $w,w^{-1}\in L^\infty( {\mathbb{T}})$
- A Carleson type theorem for a Cantor group model of the scattering transform
- Maximal functions associated to filtrations
- WKB asymptotic behavior of almost all generalized eigenfunctions for one-dimensional Schrödinger operators with slowly decaying potentials
- To the spectral theory of Krein systems
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