Convex contact structures and fibered links in 3-manifolds

By Ichiro Torisu. 2000

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Lectures on open book decompositions and contact structures (2004, background): “This lemma is essentially due to Torisu [39].”
On the stable equivalence of open books in three-manifolds (2005, background): “Lemma 17 (Torisu [13]) The contact structure associated with .”
On the geography and botany of knot Floer homology (2014, background): “To state it, we first recall that with a fibered knot K ⊂ Y one can associate an essentially unique contact structure on Y , denoted ξK (see [92] for the construction of ξK and [93] for its uniqueness).”
Fibered Transverse Knots and the Bennequin Bound (2008, unknown): “07 58 v3 [ m at h. SG ] 9 J ul 2 00”
Gluing tight contact structures (2001, background): “in Torisu’s paper [22], where the analogy between sutures for foliations and dividing curves for contact structures are made.”
Heegaard Floer homologies and contact structures (2002, background): “The m otivation to nd such an invariant cam e from an analogousconstruction due to Kronheim erand M rowka (see [8]),which can be interpreted as giving a m ap from the set ofcontact structures over Y to the \Seiberg-W itten Floercohom ology" ofY .”
Contact 3-manifolds with infinitely many Stein fillings (2003, result): “(A slightly different proof of the same statement — resting on results of Torisu [22] — has been given by Gay [8].)”