Quantitative version of Gordon's lemma for Hamiltonian with finite range
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Publication:6118778
DOI10.1016/J.LAA.2024.01.013WikidataQ124956394 ScholiaQ124956394MaRDI QIDQ6118778
Yaqun Peng, Shuzheng Guo, Fengpeng Wang, Licheng Fang
Publication date: 28 February 2024
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Ergodic theorems, spectral theory, Markov operators (37A30) Dynamical systems methods for problems in mechanics (70G60)
Cites Work
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- Limit-periodic Verblunsky coefficients for orthogonal polynomials on the unit circle
- Orthogonal polynomials on the unit circle with quasiperiodic Verblunsky coefficients have generic purely singular continuous spectrum
- On resonances and the formation of gaps in the spectrum of quasi-periodic Schrödinger equations
- Almost periodic Schrödinger operators. II: The integrated density of states
- Almost periodic Schrödinger operators: A review
- Global theory of one-frequency Schrödinger operators
- Spectral continuity for aperiodic quantum systems I. General theory
- Metal-insulator transition for the almost Mathieu operator
- Alexander Gordon
- Hölder continuity of the spectra for aperiodic Hamiltonians
- The Ten Martini problem
- Purely singular continuous spectrum for CMV operators generated by subshifts
- Imperfectly grown periodic medium: absence of localized states
- Spectral continuity for aperiodic quantum systems: Applications of a folklore theorem
- Schrödinger operators with dynamically defined potentials
- Absence of Eigenvalues for Quasi-Periodic Lattice Operators with Liouville Frequencies
- Green's Function Estimates for Lattice Schrodinger Operators and Applications. (AM-158)
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