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Joe Avery
Posted: Sat Mar 22, 2008 6:46 am
Guest
Hello,

Are all chaotic systems equivalent to mixing systems in its strong or
weak sense mathematical sense?

Any counter-examples?

Joe
Lou Pecora
Posted: Tue Mar 25, 2008 9:28 am
Guest
In article
<0a5bf62a-fc5f-4026-8889-ae4b9a10da14@e23g2000prf.googlegroups.com>,
Joe Avery <joe_avery_2005@yahoo.com> wrote:

Quote:
Hello,

Are all chaotic systems equivalent to mixing systems in its strong or
weak sense mathematical sense?

Any counter-examples?

Joe



I think the answer is no. There are non-mixing systems in which there is
regular and chaotic behavior present at the same time. Hamiltonian
systems often have this behavior.

--
-- Lou Pecora
 
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