Add to ORKGWe show that the canonical contact structure on the link of a normal complex singularity is universally tight. As a corollary we show the existence of closed, oriented, atoroidal 3-manifolds with infinite fundamental groups which carry universally tight contact structures that are not deformations of taut (or Reebless) foliations. This answers two questions of Etnyre in [12]
We determine Legendrian surgery diagrams for the canonical contact structures of links of rational s...
GHIGGINI In this article we present infinitely many 3–manifolds admitting infinitely many universall...
GHIGGINI In this article we present infinitely many 3–manifolds admitting infinitely many universall...
We show that the canonical contact structure on the link of a normal complex singularity is universa...
AbstractWe prove the following theorems: (1) Every orientable, closed, irreducible 3-manifold that c...
Whether every hyperbolic 3-manifold admits a tight contact structure or not is an open question. Man...
Whether every hyperbolic 3-manifold admits a tight contact structure or not is an open question. Man...
Whether every hyperbolic 3-manifold admits a tight contact structure or not is an open question. Man...
ABSTRACT. Whether every hyperbolic 3–manifold admits a tight contact structure or not is an open que...
Given a contact structure on a manifold V together with a supporting open book decomposition, Bourge...
Given a contact structure on a manifold V together with a supporting open book decomposition, Bourge...
Given a contact structure on a manifold V together with a supporting open book decomposition, Bourge...
Given a contact structure on a manifold V together with a supporting open book decomposition, Bourge...
Given a contact structure on a manifold V together with a supporting open book decomposition, Bourge...
Given a contact structure on a manifold V together with a supporting open book decomposition, Bourge...
We determine Legendrian surgery diagrams for the canonical contact structures of links of rational s...
GHIGGINI In this article we present infinitely many 3–manifolds admitting infinitely many universall...
GHIGGINI In this article we present infinitely many 3–manifolds admitting infinitely many universall...
We show that the canonical contact structure on the link of a normal complex singularity is universa...
AbstractWe prove the following theorems: (1) Every orientable, closed, irreducible 3-manifold that c...
Whether every hyperbolic 3-manifold admits a tight contact structure or not is an open question. Man...
Whether every hyperbolic 3-manifold admits a tight contact structure or not is an open question. Man...
Whether every hyperbolic 3-manifold admits a tight contact structure or not is an open question. Man...
ABSTRACT. Whether every hyperbolic 3–manifold admits a tight contact structure or not is an open que...
Given a contact structure on a manifold V together with a supporting open book decomposition, Bourge...
Given a contact structure on a manifold V together with a supporting open book decomposition, Bourge...
Given a contact structure on a manifold V together with a supporting open book decomposition, Bourge...
Given a contact structure on a manifold V together with a supporting open book decomposition, Bourge...
Given a contact structure on a manifold V together with a supporting open book decomposition, Bourge...
Given a contact structure on a manifold V together with a supporting open book decomposition, Bourge...
We determine Legendrian surgery diagrams for the canonical contact structures of links of rational s...
GHIGGINI In this article we present infinitely many 3–manifolds admitting infinitely many universall...
GHIGGINI In this article we present infinitely many 3–manifolds admitting infinitely many universall...