Localisation

Adresses

Aix-Marseille Université
Institut de Mathématiques de Marseille (I2M) - UMR 7373
Site Saint-Charles : 3 place Victor Hugo, Case 19, 13331 Marseille Cedex 3
Site Luminy : Campus de Luminy - Case 907 - 13288 Marseille Cedex 9

Fréquence

Hebdomadaire

Jour-Horaires

 Mardi, 14h30 – 15h30

Lieu

St Charles, salle de séminaire (accès)

Les prochains séminaires

19 May

Conditional propagation of chaos for systems of interacting particles with simultaneous nearly-stable jumps

Elisa MARINI (Université Paris Dauphine)

We consider a system of $N$ interacting particles, described by SDEs driven by Poisson random measures, where the coefficients depend on the empirical measure of [...]
26 May

TBA

Yao Armand KANGA (Aix-Marseille Université)

02 Jun

On characteristic length for Activated random walk on the line.

Félix ROUVEYRE (Aix-Marseille Université)

The concept of self-organized criticality was introduced by Bak, Tang and Wiesenfeld to provide a framework for understanding the emergence, in various contexts, of systems [...]
16 Jun

Phase transitions in charged polymer models

Julien POISAT (Université Paris Dauphine)

I will review some old and recent results on the topic of charged polymer models. Those are random walk models with disordered interaction at self-intersections, [...]

Événements passés

03 Feb

Quelques propriétés des géodésiques en percolation de premier passage.

Antonin JACQUET (Télécom Paris)

L’objectif de cet exposé est de présenter quelques propriétés des géodésiques dans deux modèles de percolation de premier passage. Dans une première partie, on s’intéressa au [...]
27 Jan

Ornstein—Zernike theory for the near-critical planar random cluster model

Lucas D'Alimonte (LPSM)

In this talk, we will discuss the classical Ornstein-Zernike theory for the random-cluster model (also known as FK percolation). In its modern form, it is [...]
20 Jan

Glauber dynamics of the FK percolation and new bound on the critical point for q<1

Corentin FAIPEUR (ENS Lyon )

The FK percolation model is a variant of classical percolation, in which, in addition to the weight $p$ on the edges, a weight $q$ is [...]
13 Jan

A positive formula for the product of conjugacy classes on the unitary group.

Quentin FRANÇOIS (Université de Lille)

We describe from a probabilistic viewpoint the convolution product of two conjugacy classes of the unitary group U(n). The description is given in terms of [...]
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Historique des responsables du séminaire


– du 01/09/2019 au 31/04/2024 : Charles Bordenave et Erwan Hillion
– du 01/09/2015 au 31/08/2019 : Erwan Hillion
– du 01/01/2014 au 31/08/2015 : Sébastien Darses, Bruno Schapira

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