Idioma:

Extremal exponents of random products of conservative diffeomorphisms

Barrientos, Pablo G. ; Malicet, Dominique

Mathematische Zeitschrift, 2020-12, Vol.296 (3-4), p.1185-1207 [Periódico revisado por pares]

Texto completo disponível

Citações Citado por

Título:
Extremal exponents of random products of conservative diffeomorphisms
Autor: Barrientos, Pablo G. ; Malicet, Dominique
Assuntos: Ergodic processes ; Hyperbolic systems ; Isomorphism ; Liapunov exponents ; Mathematics ; Mathematics and Statistics
É parte de: Mathematische Zeitschrift, 2020-12, Vol.296 (3-4), p.1185-1207
Descrição: We show that for a C 1 -open and C r -dense subset of the set of ergodic iterated function systems of conservative diffeomorphisms of a finite-volume manifold of dimension d ≥ 2 , the extremal Lyapunov exponents do not vanish. In particular, the set of non-uniform hyperbolic systems contains a C 1 -open and C r -dense subset of ergodic random products of independent conservative surface diffeomorphisms.
Editor: Berlin/Heidelberg: Springer Berlin Heidelberg
Idioma: Inglês

Voltar para lista de resultados