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Localization properties of driven disordered one-dimensional systems

AutorMartinez, Dario F.; Molina, Rafael A.
Palabras clave[PACS] Localization effects
[PACS] Weak or Anderson localization
[PACS] Quantum wires
Fecha de publicaciónjul-2006
CitaciónEuropean Physical Journal B 52(2): 281–290 (2006)
ResumenWe generalize the definition of localization length to disordered systems driven by a timeperiodic potential using a Floquet-Green function formalism. We study its dependence on the amplitude and frequency of the driving field in a one-dimensional tight-binding model with different amounts of disorder in the lattice. As compared to the autonomous system, the localization length for the driven system can increase or decrease depending on the frequency of the driving. We investigate the dependence of the localization length with the particle’s energy and prove that it is always periodic. Its maximum is not necessarily at the band center as in the non-driven case. We study the adiabatic limit by introducing a phenomenological inelastic scattering rate which limits the delocalizing effect of low-frequency fields.
Descripción10 pages, 7 figures.--PACS nrs.: 72.15.Rn; 73.20.Fz; 73.21.Hb.--ArXiv pre-print available at: http://arxiv.org/abs/cond-mat/0606510v1
Versión del editorhttp://dx.doi.org/10.1140/epjb/e2006-00293-7
ISSN1434-6028 (Print)
1434-6036 (Online)
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