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Dynamical Tunneling in Many-Dimensional Chaotic Systems

Published 25 May 2010 in nlin.CD, cond-mat.dis-nn, math-ph, math.MP, and quant-ph | (1005.4467v1)

Abstract: We investigate dynamical tunneling in many dimensional systems using a quasi-periodically modulated kicked rotor, and find that the tunneling rate from the torus to the chaotic region is drastically enhanced when the chaotic states become delocalized as a result of the Anderson transition. This result strongly suggests that amphibious states, which were discovered for a one-dimensional kicked rotor with transporting islands [L. Hufnagel et al., Phys. Rev. Lett. 89, 154101 (2002)], quite commonly appear in many dimensional systems.

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