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Knowing that a dynamical system has a wandering set implies that the system is dissipative. Is this the only information that wandering sets provide?

Limit cycles, fixed points, strange attractors, repellers etc. do provide useful information about a dynamical system. Maybe wandering sets can also be used with similar "importance"?

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 This question is too loose. Dynamical systems is a large, intricate, deep subject, with many significant concepts and many mathematical interconnections, among them wandering sets and non-wandering sets, but without some more concrete question you're asking about them just as buzz-words. – Bill Thurston Apr 18 2011 at 0:10
Bill thank you for your opinion. I hope that I will get some answer (few motto-words would be sufficient). – science.nest Apr 18 2011 at 0:57
I see the question is closed. This is sad to me. IMO the way the question was asked is the standard way of approaching new topics. Richard Feynman would know how to answer such question. – science.nest Apr 23 2011 at 15:46

closed as not a real question by Bill Thurston, Andres Caicedo, Zev Chonoles, Yemon Choi, Andy Putman Apr 20 2011 at 16:41

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