2 citations
- Institut Polytechnique de BordeauxFR17 papers
- Château GombertFR15 papers
- Aix-Marseille UniversitéFR9 papers
- Centre National de la Recherche ScientifiqueFR4 papers
- Institut de Mécanique et d'Ingénierie de BordeauxFR2 papers
- Tufts UniversityUS2 papers
- American University of BeirutLB1 paper
- CEA CadaracheFR1 paper
- Centre de Mathématiques Laurent SchwartzFR1 paper
- Centre de Physique ThéoriqueFR1 paper
- Commissariat à l'Énergie Atomique et aux Énergies AlternativesFR1 paper
- Cornell UniversityUS1 paper
6 papers · 1 filter
Milnor-type invariants for surface-links and cut-diagrams
Benjamin Audoux, Jean-Baptiste Meilhan, Akira Yasuhara
We generalize Milnor link invariants to surface-links in 4-space, possibly with boundary. To this end, we introduce the notion of cut-diagram, which is a 2-dimensional analogue of…
Quasi-isometric rigidity of three manifold groups
Peter Haïssinsky, Cyril Lecuire
We provide a proof that the classes of finitely generated Kleinian groups and of three-manifold groups are quasi-isometrically rigid.
On groups with Schottky set boundary
Peter Haïssinsky, Luisa Paoluzzi, Genevieve Walsh
We study relatively hyperbolic group pairs whose boundaries are Schottky sets. We characterize the groups that have boundaries where the Schottky sets have incidence graphs with 1…
Multiplicity of non-acyclic -representations and L-functions of the odd-twisted Whitehead links
Léo Bénard, Ryoto Tange, Anh T. Tran +1
We study the divisor of the Reidemeister torsion on the variety of irreducible -characters of certain knots and links, and provide a geometric interpretation…
Drilling hyperbolic groups
Daniel Groves, Peter Haïssinsky, Jason F. Manning +3
Given a hyperbolic group and a maximal infinite cyclic subgroup , we define a {\it drilling of along }, which is a relatively hyperbolic group pair $(…
Diameter of a new model of random hyperbolic surfaces
Joffrey Mathien
The study of random surfaces, especially in the asymptotics of large genus, has been of increasing interest in recent years. Many geometrical questions have analogous formulations…