AbstractIn this paper we study some properties of three dimensional manifolds foliated by planes. The main result is Theorem 3, which states the three dimensional torus is the only closed three manifold which admits a C2 foliation by planes; the author obtained this result in collaboration with J. Sondow. We show how this result gives information about Anosov Diffeomorphisms of three manifolds
We produce examples of taut foliations of hyperbolic 3{manifolds which are R{covered but not uniform...
40 pages, 15 figuresTo any Anosov flow X on a 3-manifold Fe1 associated a bi-foliated plane (a plane...
AbstractFOR EACH integer n≥3, there are open, connected n-manifolds that cannot be realized as leave...
AbstractIn this paper we study some properties of three dimensional manifolds foliated by planes. Th...
AbstractThe classical local theory of integrable 2-plane fields in 3-space leads to interesting qual...
We study R{covered foliations of 3{manifolds from the point of view of their transverse geometry. Fo...
We show that if N, an open connected n-manifold with finitely generated fundamental group, is C-2 fo...
This paper investigates certain foliations of three-manifolds that are hybrids of fibration...
We study the topology of the space of smooth codimension one foliations on a closed 3-manifold. We r...
AbstractWe offer a new proof of a deep result of Laudenbach and Blank. This proof is based on the Ni...
AbstractWe use branched surfaces to define an equivalence relation on C1 codimension one foliations ...
Composition du jury : Président Aziz El Kacimi Alaoui (PR, Université de Valenciennes) Rapporteurs :...
AbstractWe show that a C0 codimension one foliation with C1 leaves F of a closed manifold is minimal...
AbstractWe present techniques to construct tangential homotopies of subsets of foliated manifolds an...
We study properties of geodesic foliations on the flat, n-dimensional torus. Using the isomorphism ...
We produce examples of taut foliations of hyperbolic 3{manifolds which are R{covered but not uniform...
40 pages, 15 figuresTo any Anosov flow X on a 3-manifold Fe1 associated a bi-foliated plane (a plane...
AbstractFOR EACH integer n≥3, there are open, connected n-manifolds that cannot be realized as leave...
AbstractIn this paper we study some properties of three dimensional manifolds foliated by planes. Th...
AbstractThe classical local theory of integrable 2-plane fields in 3-space leads to interesting qual...
We study R{covered foliations of 3{manifolds from the point of view of their transverse geometry. Fo...
We show that if N, an open connected n-manifold with finitely generated fundamental group, is C-2 fo...
This paper investigates certain foliations of three-manifolds that are hybrids of fibration...
We study the topology of the space of smooth codimension one foliations on a closed 3-manifold. We r...
AbstractWe offer a new proof of a deep result of Laudenbach and Blank. This proof is based on the Ni...
AbstractWe use branched surfaces to define an equivalence relation on C1 codimension one foliations ...
Composition du jury : Président Aziz El Kacimi Alaoui (PR, Université de Valenciennes) Rapporteurs :...
AbstractWe show that a C0 codimension one foliation with C1 leaves F of a closed manifold is minimal...
AbstractWe present techniques to construct tangential homotopies of subsets of foliated manifolds an...
We study properties of geodesic foliations on the flat, n-dimensional torus. Using the isomorphism ...
We produce examples of taut foliations of hyperbolic 3{manifolds which are R{covered but not uniform...
40 pages, 15 figuresTo any Anosov flow X on a 3-manifold Fe1 associated a bi-foliated plane (a plane...
AbstractFOR EACH integer n≥3, there are open, connected n-manifolds that cannot be realized as leave...