285 citations
- Université de LorraineFR117 papers
- Institut national de recherche en sciences et technologies du numériqueFR19 papers
- Centre National de la Recherche ScientifiqueFR15 papers
- Institut Universitaire de FranceFR7 papers
- Laboratoire de Mathématiques Blaise PascalFR5 papers
- Institut de Mathématiques de Jussieu-Paris Rive GaucheFR4 papers
- Laboratoire Lorrain de Recherche en Informatique et ses ApplicationsFR3 papers
- University of LuxembourgLU3 papers
- Cadi Ayyad UniversityMA2 papers
- Humboldt-Universität zu BerlinDE2 papers
- Laboratoire de Probabilités et Modèles AléatoiresFR2 papers
- Laboratoire d'Informatique Algorithmique: Fondements et ApplicationsFR2 papers
8 papers · 1 filter
Local limit of labeled trees and expected volume growth in a random quadrangulation
Philippe Chassaing, Bergfinnur Durhuus
Exploiting a bijective correspondence between planar quadrangulations and well-labeled trees, we define an ensemble of infinite surfaces as a limit of uniformly distributed ensembl…
The center of mass of the ISE and the Wiener index of trees
Svante Janson, Philippe Chassaing
We derive the distribution of the center of mass of the integrated superBrownian excursion (ISE) {from} the asymptotic distribution of the Wiener index for simple trees. Equiva…
Harmonic maps and representations of non-uniform lattices of PU(m,1)
Vincent Koziarz, Julien Maubon
We study representations of lattices of PU(m,1) into PU(n,1). We show that if a representation is reductive and if m is at least 2, then there exists a finite energy harmonic equiv…
Projective completions of Jordan pairs. Part I: The generalized projective geometry of a Lie algebra
Wolfgang Bertram, Karl-Hermann Neeb
A geometric realization of the projective completion of the Jordan pair corresponding to a three-graded Lie algebra is given which permits to develop a geometric structure theory o…
A splitting criterion for two-dimensional semi-tori
Joerg Winkelmann
We investigate conditions under which a two-dimensional complex semi-torus splits into a direct product of C^* and a one-dimensional compact complex torus.
Asymptotic shape for the chemical distance and first-passage percolation in random environment
Olivier Garet, Regine Marchand
The aim of this paper is to generalize the well-known asymptotic shape result for first-passage percolation on $\Zd$ to first-passage percolation on a random environment given by t…