International audienceIn [1, 2], we showed that any extension of a Lie -foliation having dense leaves on a compact connected manifold M corresponds to a Lie subalgebra of In this paper, we determine the Lie algebra of -transverse foliated vector fields of an extension corresponding to the subalgebra Noting by the -transverse foliated vector field associated to we prove tha
We study the interplay between CR structures on real Lie algebras and $\mathcal{G}$-Lie foliations (...
We study the interplay between CR structures on real Lie algebras and $\mathcal{G}$-Lie foliations (...
In this article, we prove integral formulas for a Riemannian manifold equipped with a foliation F an...
International audienceIn [1, 2], we showed that any extension of a Lie -foliation having dense leave...
In papers [1, 2], we showed that any extension of a Lie G-foliation having dense leaves on a compact...
In this paper we we compute the Lie algebra of transverse foliate vector fields of an extension of a...
Dans ce papier on calcul l'algèbre de Lie des champs feuilletés transverses d'une extension d'un feu...
1 In this paper we show that the transverse Levi civita connexion of a Rie-mannian foliation having ...
Abstract. This paper deals with the problem of the realization of a given Lie algebra as transverse ...
International audienceLet G be a simply connected Lie group and consider a Lie G foliation F on a cl...
The main result is a Pursell-Shanks type theorem describing iso-morphism of the Lie algebras of vect...
International audienceLet G be a simply connected Lie group and consider a Lie G foliation F on a cl...
International audienceMotivated by index theory for semisimple groups, we study the relationship bet...
International audienceLet G be a simply connected Lie group and consider a Lie G foliation F on a cl...
We study the interplay between CR structures on real Lie algebras and $\mathcal{G}$-Lie foliations (...
We study the interplay between CR structures on real Lie algebras and $\mathcal{G}$-Lie foliations (...
We study the interplay between CR structures on real Lie algebras and $\mathcal{G}$-Lie foliations (...
In this article, we prove integral formulas for a Riemannian manifold equipped with a foliation F an...
International audienceIn [1, 2], we showed that any extension of a Lie -foliation having dense leave...
In papers [1, 2], we showed that any extension of a Lie G-foliation having dense leaves on a compact...
In this paper we we compute the Lie algebra of transverse foliate vector fields of an extension of a...
Dans ce papier on calcul l'algèbre de Lie des champs feuilletés transverses d'une extension d'un feu...
1 In this paper we show that the transverse Levi civita connexion of a Rie-mannian foliation having ...
Abstract. This paper deals with the problem of the realization of a given Lie algebra as transverse ...
International audienceLet G be a simply connected Lie group and consider a Lie G foliation F on a cl...
The main result is a Pursell-Shanks type theorem describing iso-morphism of the Lie algebras of vect...
International audienceLet G be a simply connected Lie group and consider a Lie G foliation F on a cl...
International audienceMotivated by index theory for semisimple groups, we study the relationship bet...
International audienceLet G be a simply connected Lie group and consider a Lie G foliation F on a cl...
We study the interplay between CR structures on real Lie algebras and $\mathcal{G}$-Lie foliations (...
We study the interplay between CR structures on real Lie algebras and $\mathcal{G}$-Lie foliations (...
We study the interplay between CR structures on real Lie algebras and $\mathcal{G}$-Lie foliations (...
In this article, we prove integral formulas for a Riemannian manifold equipped with a foliation F an...