Partially hyperbolic diffeomorphisms with a compact center foliation with finite holonomy

Our purpose is to give a proof of the existence and smoothness of the invariant manifolds in the title for a system of ordinary differential equations defined in a

The distance from the pheromone source at which Grapholitha molesta (Busck) males initiated walking, upwind flight, or wing fanning while walking varied directly with the

Then we show that for geodesics that cross the neighborhood of the deformation of the compact locally symmetric metric the strong stable and strong unstable cones are not

We will see in Proposition 6.2 that the center stable foliation of a partially hyperbolic, dynamically coherent diffeomorphism with mostly contracting center direction is always

In the context of general not necessarily volume-preserving partially hyperbolic diffeomorphisms, the center bunching hypothesis in [18] is a global, uniform property, requiring that

Equivalence classes of submanifolds, called jets, are introduced in order to describe these local deformations.. They identify submanifolds having the same ap- proximations up to

L’accès aux archives de la revue « Cahiers de topologie et géométrie différentielle catégoriques » implique l’accord avec les conditions générales d’utilisation

The theory of compact ANR fibrations was resurrected by Hatcher [7], Chapman and Ferry [6]; it represents the right context for simple homotopy theory as well as