On a proof of the JSJ theorem.
On Asymptotic Cones and Quasi-isometry Classes of Fundamental Groups of 3-manifolds.
On boundary slopes of immersed incompressible surfaces
Let be a compact, orientable, irreducible 3-manifold with a torus. We show that there can be infinitely many slopes on realized by the boundary curves of immersed, incompressible, - incompressible surfaces in which are embedded in a neighborhood of .
On Culler-Shalen seminorms and Dehn filling.
On deformations of hyperbolic 3-manifolds with geodesic boundary.
On groups with linear sci growth
We prove that the semistability growth of hyperbolic groups is linear, which implies that hyperbolic groups which are sci (simply connected at infinity) have linear sci growth. Based on the linearity of the end-depth of finitely presented groups we show that the linear sci is preserved under amalgamated products over finitely generated one-ended groups. Eventually one proves that most non-uniform lattices have linear sci.
On hyperbolic 3-manifolds obtained by Dehn surgery on links.
On hyperbolic 3-manifolds realizing the maximal distance between toroidal Dehn fillings.
On McMullen's and other inequalities for the Thurston norm of link complements.
On monodromy of complex projective structures.
On non-separating simple closed curves in a compact surface.
On small geometric invariants of 3-manifolds.
On stability of 3-manifolds
We address the following question: How different can closed, oriented 3-manifolds be if they become homeomorphic after taking a product with a sphere? For geometric 3-manifolds this paper provides a complete answer to this question. For possibly non-geometric 3-manifolds, we establish results which concern 3-manifolds with finite fundamental group (i.e., 3-dimensional fake spherical space forms) and compare these results with results involving fake spherical space forms of higher...
On symplectic fillings.
On the classification of tight contact structures. I.
On the cut number of a 3-manifold.
On the dynamics of pseudo-Anosov homeomorphisms on representation varieties of surface groups.
On the geometric boundaries of hyperbolic 4-manifolds.
On the geometry at infinity of the universal covering of
On the Hurwitz existence problem.