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• W2729122110 abstract "We consider the Schrodinger operator with a periodic potential on quasi-1D models of armchair single-wall nanotubes. The spectrum of this operator consists of an absolutely continuous part (intervals separated by gaps) plus an infinite number of eigenvalues with infinite multiplicity. We describe the absolutely continuous spectrum of the Schrodinger operator: 1) the multiplicity, 2) endpoints of the gaps, they are given by periodic or antiperiodic eigenvalues or resonances (branch points of the Lyapunov function), 3) resonance gaps, where the Lyapunov function is non-real. We determine the asymptotics of the gaps at high energy." @default.
• W2729122110 created "2017-07-14" @default.
• W2729122110 creator A5027208691 @default.
• W2729122110 creator A5031215099 @default.
• W2729122110 creator A5035447673 @default.
• W2729122110 date "2007-07-26" @default.
• W2729122110 modified "2023-09-27" @default.
• W2729122110 title "Schrodinger operators on armchair nanotubes. II" @default.
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• W2729122110 hasPublicationYear "2007" @default.
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