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- W2093146798 abstract "The Hamiltonian dynamics of a particle moving in a nearly periodic two-dimensional (2-D) potential of square symmetry is analyzed. The particle undergoes two types of unbounded stochastic or random walks in such a system: a quasi-1-D motion (a ‘‘stochastic channeling’’) and a 2-D motion which results from a sort of stochastic percolation. A scenario for the onset of this stochastic percolation is analyzed. The threshold energy for percolation is found as a function of the perturbation parameter. Each type of random walk has the property of intermittency. The particle transport is anomalous in certain energy intervals." @default.
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- W2093146798 date "1991-12-01" @default.
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- W2093146798 title "Channeling and percolation in two‐dimensional chaotic dynamics" @default.
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- W2093146798 doi "https://doi.org/10.1063/1.165856" @default.
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