Anderson localization for the almost Mathieu equation. II: Point spectrum for \(\lambda > 2\)
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Publication:1894845
DOI10.1007/BF02101843zbMath0830.34073OpenAlexW1972747666MaRDI QIDQ1894845
Publication date: 22 August 1995
Published in: Communications in Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf02101843
Related Items
Schrödinger operators with dynamically defined potentials, Generalized Floquet theory for stationary Schrödinger operators in one dimension, Dimensional Hausdorff Properties of Singular Continuous Spectra, STRONG DYNAMICAL LOCALIZATION FOR THE ALMOST MATHIEU MODEL, Dimensional Hausdorff Properties of Singular Continuous Spectra, Random Schrödinger operators arising from lattice gauge fields. I. Existence and examples, Almost Eigenvalues and Eigenvectors of Almost Mathieu Operators
Cites Work
- Unnamed Item
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- Localization for a class of one dimensional quasi-periodic Schrödinger operators
- Almost periodic Schrödinger operators. II: The integrated density of states
- A new proof of localization in the Anderson tight binding model
- Subharmonicity of the Lyapunov index
- Constructive proof of localization in the Anderson tight binding model
- 1\(D\)-quasiperiodic operators. Latent symmetries
- A relation between a.c. spectrum of ergodic Jacobi matrices and the spectra of periodic approximants
- Discrete magnetic Laplacian
- Anderson localization for the almost Mathieu equation: A nonperturbative proof
- Operators with singular continuous spectrum. III: Almost periodic Schrödinger operators
- The \(\xi\) function
- Anderson localization for one-dimensional difference Schrödinger operator with quasiperiodic potential
- The positivity of the Lyapunov exponent and the absence of the absolutely continuous spectrum for the almost-Mathieu equation
- Singular continuous spectrum for a class of almost periodic Jacobi matrices
