The lattice Anderson model with discrete disorder
DOI10.1090/conm/717/14440zbMath1427.82050OpenAlexW2898395282MaRDI QIDQ5234935
Publication date: 7 October 2019
Published in: Contemporary Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1090/conm/717/14440
Spectral theory and eigenvalue problems for partial differential equations (35P99) Disordered systems (random Ising models, random Schrödinger operators, etc.) in equilibrium statistical mechanics (82B44) Statistical mechanics of random media, disordered materials (including liquid crystals and spin glasses) (82D30) Eigenvalues, singular values, and eigenvectors (15A18) Random walks, random surfaces, lattice animals, etc. in equilibrium statistical mechanics (82B41) Percolation (82B43) Lattice systems (Ising, dimer, Potts, etc.) and systems on graphs arising in equilibrium statistical mechanics (82B20)
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Cites Work
- Level spacing for non-monotone Anderson models
- On many-body localization for quantum spin chains
- On the Furstenberg measure and density of states for the Anderson-Bernoulli model at small disorder
- Log Hölder continuity of the integrated density of states for stochastic Jacobi matrices
- Absence of diffusion in the Anderson tight binding model for large disorder or low energy
- Some harmonic analysis questions suggested by Anderson-Bernoulli models. Appendix by T.H.Wolff
- Anderson localization for Bernoulli and other singular potentials
- Localization for one-dimensional, continuum, Bernoulli-Anderson models.
- Local fluctuation of the spectrum of a multidimensional Anderson tight binding model
- A comprehensive proof of localization for continuous Anderson models with singular random potentials
- Generalized eigenvalue-counting estimates for the Anderson model
- An application of group expansion to the Anderson-Bernoulli model
- On localization in the continuous Anderson-Bernoulli model in higher dimension
- On localization for the Schrödinger operator with a Poisson random potential
- Quantitative unique continuation principle for Schrödinger operators with singular potentials
- Localization for a continuum Cantor-Anderson Hamiltonian
- Local integrals of motion in many‐body localized systems
- Multi-scale Jacobi method for Anderson localization
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