Institut de recherche mathématique de Rennes

output

19952026

most citedBSDE with quadratic growth and unbounded terminal value

241 citations

researchers with a paper here

Ying Hu38 · h 36
A. Debussche37 · h 46
E. Faou33 · h 28
R. Carles33 · h 32
M. Dauge28 · h 40
F. Loray27 · h 15
M. Lemou25 · h 26
Olivier Ley2 profiles24 · h 18
N. Demni23 · h 12
M. Briane22 · h 19
S. Gouezel22 · h 23
M. Costabel21 · h 42

collaborating institutions

Université de RennesFR519 papers
Centre National de la Recherche ScientifiqueFR335 papers
Université Rennes 1FR189 papers
Institut national de recherche en sciences et technologies du numériqueFR81 papers
École Normale Supérieure de RennesFR38 papers
Institut National des Sciences Appliquées de RennesFR36 papers
Laboratoire d’Analyse et de Mathématiques AppliquéesFR26 papers
Laboratoire de Mathématiques Jean LerayFR25 papers
Institut de Mathématiques de ToulouseFR24 papers
Institut Universitaire de FranceFR22 papers
Laboratoire de Mathématiques d'OrsayFR22 papers
Centre Inria de l'Université de RennesFR20 papers

Showing 2025 · math.DSShow all

2 papers · 2 filters

math.DS2025

Residual Transitivity implies Minimality for Markoff Surfaces over $p$ -adic Integers, by Means of $p$ -adic Flows

Seung Uk Jang

Let $X_{D}^{*}$ be the non-singuar locus of the Markoff surface $X_{D} : x^{2} + y^{2} + z^{2} = x y z + D$ and consider the set of its $p$ -adic integer points $X_{D}^{*} (Z_{p})$ . It is kno…

math.DS2025

Ergodicity of cocyles over 2-dimensional rotations

Nicolas Chevallier, Jean-Pierre Conze

We study recurrence and ergodicity of cocycles with values in R d , d $\geq$ 1, over rotations by badly approximable irrational numbers on T $ρ$ , $ρ$ \> 1. The discontinuities o…

Residual Transitivity implies Minimality for Markoff Surfaces over p-adic Integers, by Means of p-adic Flows

Ergodicity of cocyles over 2-dimensional rotations

Residual Transitivity implies Minimality for Markoff Surfaces over $p$ -adic Integers, by Means of $p$ -adic Flows