Add to ORKGA contact foliation is a foliation endowed with a leafwise contact structure. In this remark we explain a turbulisation procedure that allows us to prove that tightness is not a homotopy invariant property for contact foliations
Abstract. We extend the Eliashberg-Thurston theorem on ap-proximations of taut oriented C2-foliation...
We define an invariant of contact structures and foliations (on Riemannian mani-folds of nonpositive...
Whether every hyperbolic 3-manifold admits a tight contact structure or not is an open question. Man...
A contact foliation is a foliation endowed with a leafwise contact structure. In this remark we expl...
ABSTRACT. According to a theorem of Eliashberg and Thurston a C2-foliation on a closed 3-manifold ca...
We show the equivalence of several notions in the theory of taut foliations and the theory of tight ...
We show the equivalence of several notions in the theory of taut foliations and the theory of tight ...
In this article, we introduce the topological study of codimension-1 foliations which admit contact ...
In this article, we introduce the topological study of codimension-1 foliations which admit contact ...
In this article, we introduce the topological study of codimension-1 foliations which admit contact ...
In this article, we introduce the topological study of codimension-1 foliations which admit contact ...
A foliation is said to admit a foliated contact structure if there is a codimension 1 distribution i...
A foliation is said to admit a foliated contact structure if there is a codimension 1 distribution i...
A foliation is said to admit a foliated contact structure if there is a codimension 1 distribution i...
Abstract. In this article we introduce the topological study of codimension–1 foliations which admit...
Abstract. We extend the Eliashberg-Thurston theorem on ap-proximations of taut oriented C2-foliation...
We define an invariant of contact structures and foliations (on Riemannian mani-folds of nonpositive...
Whether every hyperbolic 3-manifold admits a tight contact structure or not is an open question. Man...
A contact foliation is a foliation endowed with a leafwise contact structure. In this remark we expl...
ABSTRACT. According to a theorem of Eliashberg and Thurston a C2-foliation on a closed 3-manifold ca...
We show the equivalence of several notions in the theory of taut foliations and the theory of tight ...
We show the equivalence of several notions in the theory of taut foliations and the theory of tight ...
In this article, we introduce the topological study of codimension-1 foliations which admit contact ...
In this article, we introduce the topological study of codimension-1 foliations which admit contact ...
In this article, we introduce the topological study of codimension-1 foliations which admit contact ...
In this article, we introduce the topological study of codimension-1 foliations which admit contact ...
A foliation is said to admit a foliated contact structure if there is a codimension 1 distribution i...
A foliation is said to admit a foliated contact structure if there is a codimension 1 distribution i...
A foliation is said to admit a foliated contact structure if there is a codimension 1 distribution i...
Abstract. In this article we introduce the topological study of codimension–1 foliations which admit...
Abstract. We extend the Eliashberg-Thurston theorem on ap-proximations of taut oriented C2-foliation...
We define an invariant of contact structures and foliations (on Riemannian mani-folds of nonpositive...
Whether every hyperbolic 3-manifold admits a tight contact structure or not is an open question. Man...