Transition to a pair of chaotic symmetric flows
Transition to a pair of chaotic symmetric flows
The complexity of transition to chaotic flow is discussed. It is shown that many different bifurcation processes may coexist and join together to excite the chaotic flow. The profile of this nonlinear dynamical behaviour is developed on the basis of a four-mode truncation model
1285-1291
Chen, Zhi-Min
e4f81e6e-5304-4fd6-afb2-350ec8d1e90f
Price, W. G.
b7888f47-e3fc-46f4-9fb9-7839052ff17c
2006
Chen, Zhi-Min
e4f81e6e-5304-4fd6-afb2-350ec8d1e90f
Price, W. G.
b7888f47-e3fc-46f4-9fb9-7839052ff17c
Chen, Zhi-Min and Price, W. G.
(2006)
Transition to a pair of chaotic symmetric flows.
Chaos, Solitons & Fractals, 27 (5), .
(doi:10.1016/j.chaos.2005.04.103).
Abstract
The complexity of transition to chaotic flow is discussed. It is shown that many different bifurcation processes may coexist and join together to excite the chaotic flow. The profile of this nonlinear dynamical behaviour is developed on the basis of a four-mode truncation model
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Published date: 2006
Organisations:
Fluid Structure Interactions Group
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Local EPrints ID: 43330
URI: http://eprints.soton.ac.uk/id/eprint/43330
ISSN: 0960-0779
PURE UUID: d61cd4e9-11ef-432b-b5f3-e1c4fcc68206
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Date deposited: 23 Jan 2007
Last modified: 15 Mar 2024 08:54
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Zhi-Min Chen
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