Infinitely many universally tight contact manifolds with trivial Ozsvath-Szabo contact invariants

Abstract

In this article we present infinitely many 3-manifolds admitting infinitely many universally tight contact structures each with trivial Ozsvath-Szabo contact invariants. By known properties of these invariants the contact structures constructed here are non weakly symplectically fillable.

This is the version published by Geometry & Topology on 2 April 2006

References in corpus (4)

• Holomorphic disks and genus bounds
• Ozsvath-Szabo invariants and tight contact three-manifolds, I
• Transverse contact structures on Seifert 3-manifolds
• Seifert fibered contact three-manifolds via surgery

Cited by in corpus (2)

• Tight Planar Contact Manifolds with Vanishing Heegaard Floer Contact Invariants
• 4-dimensional aspects of tight contact 3-manifolds