|Intervenant :||Mauricio Poletti|
|Institution :||UFC, Brésil|
|Heure :||10h15 - 11h45|
|Lieu :||salle 3L8|
Given a hyperbolic homeomorphism on a compact metric space, consider the space of linear cocycles over this base dynamics which are Hölder continuous and whose projective actions are partially hyperbolic dynamical systems. We prove that locally near any typical cocycle, the Lyapunov exponents are Hölder continuous functions relative to the uniform topology.
This is a joint work with S.Klein and P.Duarte.