Eigenvalue spacings and dynamical upper bounds for discrete one-dimensional Schrödinger operators
Year: 2011
Type: article
Abstract: We prove dynamical upper bounds for discrete one-dimensional Schrödinger operators in terms of various spacing properties of the eigenvalues of finite-volume approximations. We demonstrate the applicability of our approach by a study of the Fibonacci Hamiltonian.
Source: Duke Mathematical Journal
Authors: Jonathan Breuer, Yoram Last, Yosef Strauss
Institution: Hebrew University of Jerusalem
Language: English
Subfield: Mathematical Physics
Field: Mathematics
Domain: Physical Sciences
Open Access status: green
Funder: Israel Science Foundation
OpenAlex ID: W1972698723