

Locally homogeneous flows and Anosov representations (5/5)
De Daniel Monclair


Harmonic maps in high-dimensional spheres, representations and random matrices (4/4)
De Antoine Song
Apparaît dans la collection : Complex Hyperbolic Geometry and Related Topics / Autour de la géométrie hyperbolique complexe
The Fibonacci TQFT gives interesting representations of mapping class groups into pseudo-unitary groups. In some exceptional cases, they correspond to holonomy representation of complex hyperbolic structures on some compactifications of the moduli spaces of curves. The proof uses a computation of the Toledo invariant which fits in the framework of Cohomological Field theories. This is joint work with Bertrand Deroin.