AbstractWe prove that a volume-preserving three-dimensional flow can be C1-approximated by a volume-preserving Anosov flow or else by another volume-preserving flow exhibiting a homoclinic tangency. This proves the conjecture of Palis for conservative 3-flows and with respect to the C1-topology
The idea of surfaces of locally minimal flux is introduced as a key concept for understanding transp...
ABSTRACT. We shall prove that C1-robustly expansive codimension-one homoclinic classes are hyperboli...
We apply the matching functions technique in the setting of contact Anosov flows which satisfy a bun...
We prove that any vector field on a three-dimensional compact manifold can be approximated in the C1...
We show that any diffeomorphism of a compact manifold can be C1 approximated by diffeomorphisms exhi...
Abstract. We prove that non-trivial homoclinic classes of Cr-generic flows are topo-logically mixing...
The C-1 density conjecture of Palis asserts that diffeomorphisms exhibiting either a homoclinic tang...
Let M be a d-dimensional compact manifold without boundary. Denote by Diffr(M) the set of diffeomorp...
We prove that every 3-manifold possesses a $C^1$, volume-preserving flow with no fixed poin...
We prove that every 3-manifold possesses a $C^1$, volume-preserving flow with no fixed poin...
AbstractWe prove that any diffeomorphism of a compact manifold can be C1-approximated by a diffeomor...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
Let $X_1^t$ and $X_2^t$ be volume preserving Anosov flows on a 3-dimensional manifold $M$. We prove ...
The idea of surfaces of locally minimal flux is introduced as a key concept for understanding transp...
ABSTRACT. We shall prove that C1-robustly expansive codimension-one homoclinic classes are hyperboli...
We apply the matching functions technique in the setting of contact Anosov flows which satisfy a bun...
We prove that any vector field on a three-dimensional compact manifold can be approximated in the C1...
We show that any diffeomorphism of a compact manifold can be C1 approximated by diffeomorphisms exhi...
Abstract. We prove that non-trivial homoclinic classes of Cr-generic flows are topo-logically mixing...
The C-1 density conjecture of Palis asserts that diffeomorphisms exhibiting either a homoclinic tang...
Let M be a d-dimensional compact manifold without boundary. Denote by Diffr(M) the set of diffeomorp...
We prove that every 3-manifold possesses a $C^1$, volume-preserving flow with no fixed poin...
We prove that every 3-manifold possesses a $C^1$, volume-preserving flow with no fixed poin...
AbstractWe prove that any diffeomorphism of a compact manifold can be C1-approximated by a diffeomor...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
Let $X_1^t$ and $X_2^t$ be volume preserving Anosov flows on a 3-dimensional manifold $M$. We prove ...
The idea of surfaces of locally minimal flux is introduced as a key concept for understanding transp...
ABSTRACT. We shall prove that C1-robustly expansive codimension-one homoclinic classes are hyperboli...
We apply the matching functions technique in the setting of contact Anosov flows which satisfy a bun...
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