Operators with singular continuous spectrum, IV. Hausdorff dimensions, rank one perturbations, and localization
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KeywordsSpectral Measure Hausdorff Dimension Dynamical Localization Point Spectrum Anderson Model
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- G. Boole,On the comparison of transcendents, with certain applications to the theory of definite integrals, Philos. Trans. Royal Soc.147 (1857), 780.Google Scholar
- S. Jitomirskaya,Singular continuous spectrum and uniform localization for ergodic Schrödinger operators, J. Funct. Anal., to appear.Google Scholar
- Y. Last,Quantum dynamics and decompositions of singular continuous spectra, J. Funct. Anal., to appear.Google Scholar
- F. Martinelli and E. Scoppola,Introduction to the mathematical theory of Anderson localization, Rivista del Nuovo Cimento10 (1987), No. 10.Google Scholar
- A. G. Poltoratski,On the distributions of boundary values of Cauchy integrals, Proc. Amer. Math. Soc, to appear.Google Scholar
- W. Rudin,Real and Complex Analysis, 3rd ed., McGraw-Hill, Singapore, 1986.Google Scholar
- S. Saks,Theory of the Integral, Hafner, New York, 1937.Google Scholar
- B. Simon,Spectral analysis of rank one perturbations and applications, CRM Proc. Lecture Notes8 (1995), 109–149.Google Scholar
- B. Simon,Bounded eigenfunctions and absolutely continuous spectra for one-dimensional Schrödinger operators, Proc. Amer. Math. Soc., to appear.Google Scholar
- B. Simon and G. Stolz,Operators with singular continuous spectrum, V. Sparse potentials, Proc. Amer. Math. Soc, to appear.Google Scholar
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