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Henseler, Michael ; Dittrich, Thomas ; Richter, Klaus

Classical and quantum periodically driven scattering in one dimension

Henseler, Michael, Dittrich, Thomas and Richter, Klaus (2001) Classical and quantum periodically driven scattering in one dimension. Physical Review E 64 (4), 046218-1.

Date of publication of this fulltext: 05 Aug 2009 13:29
Article
DOI to cite this document: 10.5283/epub.1467


Abstract

Irregular scattering at harmonically driven one- dimensional potential wells is studied both on the classical and the quantum level. We show that an ac-driven single square well, and a smooth well with oscillating bottom, are sufficient to generate chaotic scattering. For a square well with oscillating bottom, we introduce the concept of pseudointegrable scattering. The quantum dynamics of ...

Irregular scattering at harmonically driven one- dimensional potential wells is studied both on the classical and the quantum level. We show that an ac-driven single square well, and a smooth well with oscillating bottom, are sufficient to generate chaotic scattering. For a square well with oscillating bottom, we introduce the concept of pseudointegrable scattering. The quantum dynamics of these models is treated using Floquet scattering theory, which is exact for arbitrary amplitude and frequency of the driving. In the deep quantum regime, scattering is dominated by multiphoton exchanges with the driving field, leading to complex resonance structures in transmission and reflection. For strong and fast driving, the ac-driven square well develops an effective double-well potential that introduces coherent tunneling in the scattering. We identify signatures of classical chaotic scattering in a phase-space representation of the quantum dynamics.



Involved Institutions


Details

Item typeArticle
Journal or Publication TitlePhysical Review E
Volume:64
Number of Issue or Book Chapter:4
Page Range:046218-1
DateSeptember 2001
InstitutionsPhysics > Institute of Theroretical Physics > Chair Professor Richter > Group Klaus Richter
Identification Number
ValueType
10.1103/PhysRevE.64.046218DOI
Dewey Decimal Classification500 Science > 530 Physics
StatusPublished
RefereedYes, this version has been refereed
Created at the University of RegensburgYes
Item ID1467

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