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- W1971752055 abstract "We give examples of discrete one-dimensional Schrodinger operators with potential having high combinatorial complexity that have purely singular continuous spectrum. This is accomplished by constructing minimal, palindromic subshifts with entropy arbitrarily close to maximal entropy. For a dense ( G_delta ) set of elements in such a subshift, purely singular continuous spectrum can then be established using a criterion of Hof, Knill, and Simon." @default.
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- W1971752055 date "2002-03-01" @default.
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- W1971752055 title "Some High-Complexity Hamiltonians with Purely Singular Continuous Spectrum" @default.
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- W1971752055 doi "https://doi.org/10.1007/s00023-002-8613-x" @default.
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