I. Rios

发表

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

Yongluo Cao, S. Luzzatto, I. Rios, 2003, math/0306041.

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

I. Rios, R. Leplaideur, 2015, 1512.06967.

Hyperbolicity of periodic points for horseshoes with internal tangencies

S. Luzzatto, I. Rios, 2003 .

Uniform hyperbolicity for random maps with positive Lyapunov exponents

Yongluo Cao, S. Luzzatto, I. Rios, 2003, math/0311422.

A minimum principle for Lyapunov exponents and a higher-dimensional version of a theorem of Mañé

Yongluo Cao, S. Luzzatto, I. Rios, 2003, math/0309057.

Destroying horseshoes via heterodimensional cycles: generating bifurcations inside homoclinic classes

I. Rios, L. Díaz, Mart́ın Sambarino, 2009, Ergodic Theory and Dynamical Systems.

The boundary of hyperbolicity for Hénon-like families

Stefano Luzzatto, Yongluo Cao, Yongluo Cao, 2005, Ergodic Theory and Dynamical Systems.

Invariant manifolds and equilibrium states for non-uniformly hyperbolic horseshoes

I. Rios, R. Leplaideur, 2006, math/0601553.

On equilibrium states for partially hyperbolic horseshoes

I. Rios, J. Siqueira, 2008, Ergodic Theory and Dynamical Systems.

Equilibrium states for partially hyperbolic horseshoes

I. Rios, Krerley Oliveira, R. Leplaideur, 2010, Ergodic Theory and Dynamical Systems.

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

I. Rios, R. Leplaideur, 2009, Ergodic Theory and Dynamical Systems.

Hyperbolicity estimates for random maps with positive Lyapunov exponents

Yongluo Cao, S. Luzzatto, I. Rios, 2003 .

Attractors and repellers near generic elliptic points of reversible maps

D. Turaev, J. Lamb, I. Rios, 2012, 1212.1931.

Critical saddle-node horseshoes: bifurcations and entropy

I. Rios, L. Díaz, 2003 .

The intermittency route to chaotic dynamics

I. Rios, L. Díaz, M. Viana, 2001 .

Unfolding homoclinic tangencies inside horseshoes: hyperbolicity, fractal dimensions and persistent tangencies

I. Rios, 2001 .

Uniform hyperbolicity for random maps with positive Lyapunov exponents

Yongluo Cao, I. Rios, Stefano Luzzatto, 2003 .

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

Yongluo Cao, I. Rios, Stefano Luzzatto, 2003, math/0306041.