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The Fractal Dimension of the Spectrum of the Fibonacci Hamiltonian
We study the spectrum of the Fibonacci Hamiltonian and prove upper and lower bounds for its fractal dimension in the large coupling regime. These bounds show that as
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Article
Variational Estimates for Discrete Schrödinger Operators with Potentials of Indefinite Sign
Let H be a one-dimensional discrete Schrödinger operator. We prove that if Σ ess (H)⊂[−2,2], then H−H 0 is compact and Σ ess