Add to ORKGABSTRACT. Let M be a fibered 3-manifold with multiple boundary components. We show that the fiber structure ofM transforms to closely related transversely oriented taut foliations realizing all rational multi-slopes in some open neighborhood of the multislope of the fiber. Each such foliation extends to a taut foliation in the closed 3-manifold ob-tained by Dehn filling along its boundary multislope. The existence of these foliations implies that certain contact structures are weakly sym-plectically fillable. 1
We show that for any torus knot $K(r,s)$, $|r|>s>0$, there is a family of taut foliations of the com...
Let $M$ be a closed orientable irreducible $3$-manifold with a left orderable fundamental group, and...
Abstract. We provide a family of examples of graph manifolds which admit taut foliations, but no R-c...
Let M be a fibered 3-manifold with monodromy f and fiber F, a compact surface of positive genus. In ...
In this thesis, we introduce the tools needed to present a conjecture proposed by Thurston in 1986, ...
We survey the interactions between foliations and contact structures in dimension three, with an emp...
Abstract. This paper concerns the problem of existence of taut foliations among 3-manifolds. Since t...
ABSTRACT. Whether every hyperbolic 3–manifold admits a tight contact structure or not is an open que...
Given a compact, orientable 3-manifold, Thurston [25] gives a beautiful description of all fibration...
Whether every hyperbolic 3-manifold admits a tight contact structure or not is an open question. Man...
Abstract. We extend the Eliashberg-Thurston theorem on ap-proximations of taut oriented C2-foliation...
ABSTRACT. According to a theorem of Eliashberg and Thurston a C2-foliation on a closed 3-manifold ca...
For an oriented irreducible 3-manifold M with non-empty toroidal boundary, we describe how sutured F...
Abstract. In this article we introduce the topological study of codimension–1 foliations which admit...
The L-Space Conjecture is taking the low-dimensional topology community by storm. It aims to relate ...
We show that for any torus knot $K(r,s)$, $|r|>s>0$, there is a family of taut foliations of the com...
Let $M$ be a closed orientable irreducible $3$-manifold with a left orderable fundamental group, and...
Abstract. We provide a family of examples of graph manifolds which admit taut foliations, but no R-c...
Let M be a fibered 3-manifold with monodromy f and fiber F, a compact surface of positive genus. In ...
In this thesis, we introduce the tools needed to present a conjecture proposed by Thurston in 1986, ...
We survey the interactions between foliations and contact structures in dimension three, with an emp...
Abstract. This paper concerns the problem of existence of taut foliations among 3-manifolds. Since t...
ABSTRACT. Whether every hyperbolic 3–manifold admits a tight contact structure or not is an open que...
Given a compact, orientable 3-manifold, Thurston [25] gives a beautiful description of all fibration...
Whether every hyperbolic 3-manifold admits a tight contact structure or not is an open question. Man...
Abstract. We extend the Eliashberg-Thurston theorem on ap-proximations of taut oriented C2-foliation...
ABSTRACT. According to a theorem of Eliashberg and Thurston a C2-foliation on a closed 3-manifold ca...
For an oriented irreducible 3-manifold M with non-empty toroidal boundary, we describe how sutured F...
Abstract. In this article we introduce the topological study of codimension–1 foliations which admit...
The L-Space Conjecture is taking the low-dimensional topology community by storm. It aims to relate ...
We show that for any torus knot $K(r,s)$, $|r|>s>0$, there is a family of taut foliations of the com...
Let $M$ be a closed orientable irreducible $3$-manifold with a left orderable fundamental group, and...
Abstract. We provide a family of examples of graph manifolds which admit taut foliations, but no R-c...