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ON DYNAMICAL SYSTEMS CLOSE TO A PRODUCT OF m ROTATIONS

Tijdschriftbijdrage - Tijdschriftartikel

We consider one parameter families of analytic vector fields and diffeomorphisms, including for a parameter value, say epsilon = 0, the product of rotations in R-2m x R-n such that for positive values of the parameter the origin is a hyperbolic point of saddle type. We address the question of determining the limit stable invariant manifold when epsilon goes to zero as a subcenter invariant manifold when epsilon = 0.
Tijdschrift: DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS
ISSN: 1078-0947
Issue: 2
Volume: 24
Pagina's: 349 - 366
Jaar van publicatie:2009
Trefwoorden:Perturbations of rotations, subcenter invariant manifolds, bifurcations
BOF-keylabel:ja
IOF-keylabel:ja
BOF-publication weight:2
CSS-citation score:1
Auteurs:International
Authors from:Higher Education
Toegankelijkheid:Closed