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20032017
most citedHarmonic maps and representations of non-uniform lattices of PU(m,1)

12 citations · 18 across the 6 of their papers we have counts for

collaborators

7 papers

math.DG2017

Maximal representations of uniform complex hyperbolic lattices in exceptional Hermitian Lie groups

Pierre-Emmanuel Chaput, Julien Maubon

We complete the classification of maximal representations of uniform complex hyperbolic lattices in Hermitian Lie groups by dealing with the exceptional groups and ${\r…

math.DG2015

Maximal representations of uniform complex hyperbolic lattices

Vincent Koziarz, Julien Maubon

Let be a maximal representation of a uniform lattice , , in a classical Lie group of Hermitian type . We prove that necessarily $H={\rm SU}(p…

math.DG2014★ 4 cited

On the equidistribution of totally geodesic submanifolds in compact locally symmetric spaces and application to boundedness results for negative curves and exceptional divisors

Vincent Koziarz, Julien Maubon

We prove an equidistribution result for totally geodesic submanifolds in a compact locally symmetric space. In the case of Hermitian locally symmetric spaces, this gives a converge…

math.DG2010

On the second cohomology of Kähler groups

Bruno Klingler, Vincent Koziarz, Julien Maubon

Carlson and Toledo conjectured that any infinite fundamental group of a compact Kähler manifold satisfies . We assume that admits an unbounded reductive r…

math.DG2008

The Toledo invariant on smooth varieties of general type

Vincent Koziarz, Julien Maubon

We propose a definition of the Toledo invariant for representations of fundamental groups of smooth varieties of general type into semisimple Lie groups of Hermitian type. This def…

math.DG2007★ 2 cited

Representations of complex hyperbolic lattices into rank 2 classical Lie groups of Hermitian type

Vincent Koziarz, Julien Maubon

Let G be either SU(p,2) with p>=2, Sp(2,R) or SO(p,2) with p>=3. The symmetric spaces associated to these G's are the classical bounded symmetric domains of rank 2, with the except…