The IDS and asymptotic of the largest eigenvalue of random Schrödinger operators with decaying random potential
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Publication:5019027
DOI10.1142/S0129055X21500264zbMath1483.81067arXiv2009.00839OpenAlexW3154197877MaRDI QIDQ5019027
Publication date: 27 December 2021
Published in: Reviews in Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2009.00839
Asymptotic distributions of eigenvalues in context of PDEs (35P20) Selfadjoint operator theory in quantum theory, including spectral analysis (81Q10) Random linear operators (47B80)
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Cites Work
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- On asymptotics of eigenvalues for a certain 1-dimensional random Schrödinger operator
- Anderson model with decaying randomness existence of extended states
- On the basic states of one-dimensional disordered structures
- Spectral properties of random Schrödinger operators with unbounded potentials
- A limit law for the ground state of Hill's equation
- Existence and regularity properties of the integrated density of states of random Schrödinger operators
- Fluctuation of density of states for 1d Schrödinger operators
- Determining spectra in quantum theory.
- An Invitation to Random Schroedinger operators
- An Introduction to Random Matrices
- Some Estimates Regarding Integrated Density of States for Random Schrödinger Operator with Decaying Random Potentials
- Spectral Theory for Nonstationary Random Potentials
- Optimal Transport
- Anderson model with decaying randomness: Mobility edge
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