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IJBC
2007

Labyrinth Chaos

14 years 11 days ago
Labyrinth Chaos
A particularly simple and mathematically elegant example of chaos in a threedimensional flow is examined in detail. It has the property of cyclic symmetry with respect to interchange of the three orthogonal axes, a single bifurcation parameter that governs the damping and the attractor dimension over most of the range 2 to 3 (as well as 0 and 1) and whose limiting value b = 0 gives Hamiltonian chaos, three-dimensional deterministic fractional Brownian motion, and an interesting symbolic dynamic.
Julien Clinton Sprott, Konstantinos E. Chlouveraki
Added 14 Dec 2010
Updated 14 Dec 2010
Type Journal
Year 2007
Where IJBC
Authors Julien Clinton Sprott, Konstantinos E. Chlouverakis
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