activity
19982016
most citedRight-veering diffeomorphisms of compact surfaces with boundary II

131 citations · 392 across the 16 of their papers we have counts for

collaborators

17 papers

math.GT2016★ 1 cited

Taut foliations

William H. Kazez, Rachel Roberts

We describe notions of tautness that arise in the study of foliations, or smoother foliations, and in geometry. We give examples to show that these notions are diff…

math.GT2016★ 3 cited

Foliation Theory

William H. Kazez, Rachel Roberts

Transverse one dimensional foliations play an important role in the study of codimension one foliations. In \cite{KR2}, the authors introduced the notion of flow box decomposition…

math.GT2015★ 19 cited

Approximations of foliations

William H. Kazez, Rachel Roberts

Suppose that is a transversely oriented, codimension one foliation of a connected, closed, oriented 3-manifold. Suppose also that has continuous tangent p…

math.GT2014

Approximating -foliations

William H. Kazez, Rachel Roberts

We extend the Eliashberg-Thurston theorem on approximations of taut oriented -foliations of 3-manifolds by both positive and negative contact structures to a large class of ta…

math.GT2012★ 22 cited

Fractional Dehn twists in knot theory and contact topology

William H. Kazez, Rachel Roberts

Fractional Dehn twists give a measure of the difference between the relative isotopy class of a homeomorphism of a bordered surface and the Thurston representative of its free isot…

math.GT2008★ 69 cited

Contact structures, sutured Floer homology and TQFT

Ko Honda, William H. Kazez, Gordana Matic

We describe the natural gluing map on sutured Floer homology which is induced by the inclusion of one sutured manifold (M',Γ') into a larger sutured manifold (M,Γ), together with a…