A minimum principle for Lyapunov exponents and a higher-dimensional version of a Theorem of Mané

Título:

A minimum principle for Lyapunov exponents and a higher-dimensional version of a Theorem of Mané

Autor:

Isabel Lugao Rios

Ano:

2004

Revista:

Qualitative Theory of Dynamical Systems

Tags:

Lyapunov exponents

invariant measures

Idioma:

Inglês

Buscar essa publicação no Google Acadêmico

Publicações com a mesma autoria

Critical saddle-node horseshoes: bifurcations and entropy

Kupka-Smale diffeomorphisms at the boundary of uniform hyperbolicity: a model

Some non-hyperbolic systems with strictly non-zero Lyapunov exponents for all invariant measures: Horseshoes with internal tangencies

Invariant manifolds and equilibrium states for non-uniformly hyperbolic horseshoes

Uniform hyperbolicity for random maps with positive Lyapunov exponents

The Boundary of Hyperbolicity for Hénon ? Like Families

Destroying horseshoes via heterodimensional cycles: generating bifurcations inside homoclinic classes

On t-conformal measures and Hausdorff dimension for a family of non-uniformly hyperbolic horseshoes

Equilibrium states for partially hyperbolic horseshoes

Attractors and repellers near generic elliptic points of reversible maps