Add to ORKGGiven a codimension-one foliation of a not necessarily closed manifold M. We show a relation between the changes of Riemannian metrics and the mean curvature functions, and derive some consequences when F is a taut foliation. A relation between these results and a characterization of admissible vector fi elds is also discussed
Given a Riemannian foliation ${\cal F}$ on a Riemannian manifold M with a bundle-like metric, geomet...
It is proved that only a finite number of cohomological classes of a closed orientable irreducible t...
24 pages, 2 figuresFor a Riemannian foliation F on a compact manifold M , J. A. \'Alvarez L\'opez pr...
If the mean curvature function of a codimension-one foliation is close enough to 0, then there is a ...
We prove that every closed, smooth n-manifold X admits a Riemannian metric together with a smooth, t...
18 pagesInternational audienceFor a riemannian foliation $\mathcal{F}$ on a closed manifold $M$, it ...
We show that any transversally complete Riemannian foliation &em&F&/em& of dimension one on any poss...
Given a codimension-one plane field ξ on a closed manifold M, we show that if X is transverse to ξ,...
Abstract. In this paper, we present new results on the tautness of Riemannian foliations in their hi...
AbstractFor a transversely oriented foliation on an oriented Riemannian manifold, an evaluation of t...
O presente trabalho apresenta resultados objetivando classificar folheaÃÃes de codimensÃo 1 em varie...
We show that a manifold admitting a Killing foliation with positive transverse curvature and maximal...
International audienceIn this paper we present some new results on the tautness of Riemannian foliat...
In this paper some results of the authors on geometry of foliated manifolds are stated and results o...
We show that a codimension-one minimal foliation with growth at most 2 of a complete Riemannian mani...
Given a Riemannian foliation ${\cal F}$ on a Riemannian manifold M with a bundle-like metric, geomet...
It is proved that only a finite number of cohomological classes of a closed orientable irreducible t...
24 pages, 2 figuresFor a Riemannian foliation F on a compact manifold M , J. A. \'Alvarez L\'opez pr...
If the mean curvature function of a codimension-one foliation is close enough to 0, then there is a ...
We prove that every closed, smooth n-manifold X admits a Riemannian metric together with a smooth, t...
18 pagesInternational audienceFor a riemannian foliation $\mathcal{F}$ on a closed manifold $M$, it ...
We show that any transversally complete Riemannian foliation &em&F&/em& of dimension one on any poss...
Given a codimension-one plane field ξ on a closed manifold M, we show that if X is transverse to ξ,...
Abstract. In this paper, we present new results on the tautness of Riemannian foliations in their hi...
AbstractFor a transversely oriented foliation on an oriented Riemannian manifold, an evaluation of t...
O presente trabalho apresenta resultados objetivando classificar folheaÃÃes de codimensÃo 1 em varie...
We show that a manifold admitting a Killing foliation with positive transverse curvature and maximal...
International audienceIn this paper we present some new results on the tautness of Riemannian foliat...
In this paper some results of the authors on geometry of foliated manifolds are stated and results o...
We show that a codimension-one minimal foliation with growth at most 2 of a complete Riemannian mani...
Given a Riemannian foliation ${\cal F}$ on a Riemannian manifold M with a bundle-like metric, geomet...
It is proved that only a finite number of cohomological classes of a closed orientable irreducible t...
24 pages, 2 figuresFor a Riemannian foliation F on a compact manifold M , J. A. \'Alvarez L\'opez pr...