Transport properties of kicked and quasiperiodic Hamiltonians

DOI10.1023/A:1023227327494zbMath0923.47042arXivchao-dyn/9801003OpenAlexW3098933484MaRDI QIDQ1284845

Giovanni Forni, Stephan De Bièvre

Publication date: 26 April 1999

Published in: Journal of Statistical Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/chao-dyn/9801003

zbMATH Keywords

Schrödinger operatorskinetic energyspectral propertiesFloquet operatortransport propertieskicked Hamiltonianskicked rotormean growth exponentquasiperiodic potentialstight-binding Hamiltonians

Mathematics Subject Classification ID

Applications of operator theory in the physical sciences (47N50) Selfadjoint operator theory in quantum theory, including spectral analysis (81Q10) Quantum equilibrium statistical mechanics (general) (82B10) Transport processes in time-dependent statistical mechanics (82C70)

Related Items (7)

A characterization of the Anderson metal-insulator transport transition ⋮ Dynamical localization for unitary Anderson models ⋮ ON THE STABILITY OF PERIODICALLY TIME-DEPENDENT QUANTUM SYSTEMS ⋮ On the energy growth of some periodically driven quantum systems with shrinking gaps in the spectrum ⋮ STRONG DYNAMICAL LOCALIZATION FOR THE ALMOST MATHIEU MODEL ⋮ Quantum energy expectation in periodic time-dependent Hamiltonians via Green functions ⋮ Fractal dimensions and the phenomenon of intermittency in quantum dynamics

This page was built for publication: Transport properties of kicked and quasiperiodic Hamiltonians