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A weak Gordon type condition for absence of eigenvalues of one-dimensional Schrödinger operators

Published 8 May 2013 in math.SP, math-ph, math.AP, and math.MP | (1305.1843v1)

Abstract: We study one-dimensional Schr\"odinger operators with complex measures as potentials and present an improved criterion for absence of eigenvalues which involves a weak local periodicity condition. The criterion leads to sharp quantitative bounds on the eigenvalues. We apply our result to quasiperiodic measures as potentials.

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