Abstract Let M be a 3-manifold with torus boundary which is a rational homology circle. We study deformations of reducible representations of π1(M) into PSL2(C) associated to a simple zero of the twisted Alexander polynomial. We also describe the local structure of the representation and character varieties. AMS Classification 57M27; 20C99; 57M0
We study the topology of the boundary manifold of a line arrangement in CP2, with emphasis on the fu...
We prove that the fundamental group of any integer homology 3-sphere different from the 3-sphere adm...
AbstractWe study the local structure of the variety of representations of a virtual knot group in SL...
Let M be a 3-manifold with torus boundary which is a rational homology circle. We study deformations...
Published by Algebraic and Geometric Topology at http://www.maths.warwick.ac.uk/agt/AGTVol5/agt-5-40...
International audienceLet K be a knot in in the 3-sphere and X its complement. We study deformations...
International audienceLet $K$ be a knot in $S^3$ and $X$ its complement. We study deformations of no...
Let K be a knot in the 3-sphere, and X its complement. We study deformations of non-abelian, meta...
Abstract. Let K be a knot in S3 and X its complement. We study deformations of non-abelian, metabeli...
International audienceLet $\Gamma$ be the fundamental group of the exterior of a knot in the three-s...
lot of questions open. First of all, we are not yet able to overcome the technical difficulties invo...
Let K be a knot in S3 and π its group. We are interested in the study of the representations space o...
Abstract. If M is a finite volume complete hyperbolic 3-manifold with one cusp and no 2-torsion, the...
Let M be a compact orientable hyperbolizable 3-manifold. In this thesis we study the action of the g...
In this PhD dissertation, we study a topological invariant of 3-manifolds, namely the Reidemeister t...
We study the topology of the boundary manifold of a line arrangement in CP2, with emphasis on the fu...
We prove that the fundamental group of any integer homology 3-sphere different from the 3-sphere adm...
AbstractWe study the local structure of the variety of representations of a virtual knot group in SL...
Let M be a 3-manifold with torus boundary which is a rational homology circle. We study deformations...
Published by Algebraic and Geometric Topology at http://www.maths.warwick.ac.uk/agt/AGTVol5/agt-5-40...
International audienceLet K be a knot in in the 3-sphere and X its complement. We study deformations...
International audienceLet $K$ be a knot in $S^3$ and $X$ its complement. We study deformations of no...
Let K be a knot in the 3-sphere, and X its complement. We study deformations of non-abelian, meta...
Abstract. Let K be a knot in S3 and X its complement. We study deformations of non-abelian, metabeli...
International audienceLet $\Gamma$ be the fundamental group of the exterior of a knot in the three-s...
lot of questions open. First of all, we are not yet able to overcome the technical difficulties invo...
Let K be a knot in S3 and π its group. We are interested in the study of the representations space o...
Abstract. If M is a finite volume complete hyperbolic 3-manifold with one cusp and no 2-torsion, the...
Let M be a compact orientable hyperbolizable 3-manifold. In this thesis we study the action of the g...
In this PhD dissertation, we study a topological invariant of 3-manifolds, namely the Reidemeister t...
We study the topology of the boundary manifold of a line arrangement in CP2, with emphasis on the fu...
We prove that the fundamental group of any integer homology 3-sphere different from the 3-sphere adm...
AbstractWe study the local structure of the variety of representations of a virtual knot group in SL...