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Book of Abstracts Student Research

Chaotic effects in nuclear tunnelling phenomena

Adam J. Sargeant, Mahir Saleh Hussein, Mauricio Porto Pato, Manabu Ueda

Published Jan 1, 2002• 0 citations
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Effect of chaos on relativistic quantum tunneling

Xuan Ni, Liang Huang, Ying‐Cheng Lai +1 more

We solve the Dirac equation in two spatial dimensions in the setting of resonant tunneling, where the system consists of two symmetric cavities connected by a finite potential barrier. The shape of the cavities can be chosen to yield both regular and chaotic dynamics in the classical limit. We find that certain pointer states about classical periodic orbits can exist, which suppress quantum tunneling, and the effect becomes less severe as the underlying classical dynamics in the cavity is chaotic, leading to regularization of tunneling dynamics even in the relativistic quantum regime. Similar phenomena have been observed in graphene. A physical theory is developed to explain the phenomenon based on the spectrum of complex eigenenergies of the non-Hermitian Hamiltonian describing the effectively open cavity system.

Europhysics Letters (EPL)•Jun 1, 2012•15 citations

Toward the Classical Understanding of Quantum Chaological Phenomena: Dynamical Localization and Chaotic Tunneling

Akira Shudo, Kensuke S. Ikeda

For two examples of quantum chaological phenomena, the applicability of semiclassical theory to understanding their characteristics in terms of the corresponding classical dynamics is investigated. One is the well-known dynamical localization, and the other is a new class of phenomena we call chaotic tunneling. The present paper is devoted to a preliminary report of these investigations.

Progress of Theoretical Physics Supplement•May 16, 2013•0 citations
We solve the Dirac equation in two spatial dimensions in the setting of resonant tunneling, where the system consists of two symmetric cavities connected by a finite potential barrier. The shape of the cavities can be chosen to yield both regular and chaotic dynamics in the classical limit. We find that certain pointer states about classical periodic orbits can exist, which suppress quantum tunneling, and the effect becomes less severe as the underlying classical dynamics in the cavity is chaotic, leading to regularization of tunneling dynamics even in the relativistic quantum regime. Similar phenomena have been observed in graphene. A physical theory is developed to explain the phenomenon based on the spectrum of complex eigenenergies of the non-Hermitian Hamiltonian describing the effectively open cavity system.