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Physics  1996 

Diffusion and localization in chaotic billiards

DOI: 10.1103/PhysRevLett.77.4744

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We study analytically and numerically the classical diffusive process which takes place in a chaotic billiard. This allows to estimate the conditions under which the statistical properties of eigenvalues and eigenfunctions can be described by Random Matrix Theory. In particular the phenomenon of quantum dynamical localization should be observable in real experiments.


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