The homeomorphism group of a three-dimensional polyhedron is locally contractible
The Homflypt skein module of a connected sum of 3-manifolds.
The ...-injectivity of self-maps of nonzero degree on 3-manifolds.
The Jones-Witten invariants of knots
The Kauffman bracket skein module of S1 x S2.
The Lie affine foliations on 4-manifolds.
The Novikov conjecture and low-dimensional topology.
The ?-orbifold Group of a Link.
The -central extension of the Mapping Class Group of orientable surfaces
Topological Quantum Field Theories are closely related to representations of Mapping Class Groups of surfaces. Considering the case of the TQFTs derived from the Kauffman bracket, we describe the central extension coming from this representation, which is just a projective extension.
The regular projective solution space of the figure-eight knot complement.
The smallest arithmetic hyperbolic three-orbi-fold.
The spin refinded Kauffman bracket skein module of S1 x S2 and lens spaces.
The Three Big Theorems of Papakyriakopoulos
The topology of deformation spaces of Kleinian groups.
The virtual Haken conjecture: Experiments and examples.
The Whitehead link, the Borromean rings and the knot 946 are universal.
A link L in S3 is universal if every closed, orientable 3-manifold is a covering of S3 branched over L. Thurston [1] proved that universal links exist and he asked if there is a universal knot, and also if the Whitehead link and the Figure-eight knot are universal. In [2], [3] we answered the first question by constructing a universal knot. The purpose of this paper is to prove that the Whitehead link and the Borromean rings, among others, are universal. The question about the Figure-eight knot...
Thin presentation of knots and lens spaces.
Three-Dimensional Poincaré Duality Groups Which Are Extensions.
Three-manifolds and the Temperley-Lieb algebra.
Three-manifolds having complexity at most 9.