scientific article

zbMath0713.34054MaRDI QIDQ3198162

Giancarlo Benettin, Luigi Chierchia, Francesco Fassoò

Publication date: 1989

Full work available at URL: http://www.numdam.org/item?id=AIHPA_1989__51_1_45_0

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zbMATH Keywords

perturbation techniquestationary Schrödinger equationquasi-periodic potentials

Mathematics Subject Classification ID

Particular ordinary differential operators (Dirac, one-dimensional Schrödinger, etc.) (34L40) Perturbations of ordinary differential equations (34D10)

Cites Work

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• Localization for a class of one dimensional quasi-periodic Schrödinger operators
• An extension of a result by Dinaburg and Sinai on quasi-periodic potentials
• Adiabatic invariants and asymptotic behavior of Lyapunov exponents of the Schrödinger equation
• Stability of motions near resonances in quasi-integrable Hamiltonian systems
• Realization of holonomic constraints and freezing of high frequency degrees of freedom in the light of classical perturbation theory. I
• The asymptotics of the gap in the Mathieu equation
• Spectrum and continuum eigenfunctions of Schrödinger operators
• On the accuracy of conservation of the adiabatic invariant
• The one-dimensional Schrödinger equation with a quasiperiodic potential
• Realization of holonomic constraints and freezing of high frequency degrees of freedom in the light of classical perturbation theory. II
• Absolutely continuous spectra of quasiperiodic Schrödinger operators
• Estimations asymptotiques des intervalles d'instabilité pour l'équation de Hill
• The inverse problem for periodic potentials

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