Carte Shadowing in Dynamical Systems K.J. Palmer

Shadowing in Dynamical Systems

Theory and Applications

Autor: K.J. Palmer
Limbă: engleză
Legare: Carte broșată
Editura: Springer, Berlin
Disponibilitate: În depozitul extern
Expediem în 5-8 zile
551.23 lei
In this book the theory of hyperbolic sets is developed, both for diffeomorphisms and flows, with an...

Informații despre carte

Autor
Limbă
engleză
Legare
Carte - Carte broșată
Publicat
2010
Pagini
299
EAN
9781441948274
ISBN
1441948279
Enbook ID
01423251
Greutate
486
Dimensiuni
160 x 240 x 16

Descriere completă

In this book the theory of hyperbolic sets is developed, both for diffeomorphisms and flows, with an emphasis on shadowing. We show that hyperbolic sets are expansive and have the shadowing property. Then we use shadowing to prove that hyperbolic sets are robust under perturbation, that they have an asymptotic phase property and also that the dynamics near a transversal homoclinic orbit is chaotic. It turns out that chaotic dynamical systems arising in practice are not quite hyperbolic. However, they possess enough hyperbolicity to enable us to use shadowing ideas to give computer-assisted proofs that computed orbits of such systems can be shadowed by true orbits for long periods of time, that they possess periodic orbits of long periods and that it is really true that they are chaotic. Audience: This book is intended primarily for research workers in dynamical systems but could also be used in an advanced graduate course taken by students familiar with calculus in Banach spaces and with the basic existence theory for ordinary differential equations.

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