output
20022011
most citedNon injectivity of the q-deformed von Neumann algebra

69 citations

Showing 2011Show all

6 papers · 1 filter

math.OA20114 cited

Old and new about treeability and the Haagerup property for measured groupoids

Claire Anantharaman-Delaroche

This is mainly an expository text on the Haagerup property for countable groupoids equipped with a quasi-invariant measure, aiming to complete an article of Jolissaint devoted to t…

math.AP20116 cited

A remark on duality solutions for some weakly nonlinear scalar conservation laws

François James, Nicolas Vauchelet

We investigate existence and uniqueness of duality solutions for a scalar conservation law with a nonlocal interaction kernel. Following the work of Bouchut and James (Comm. Partia…

math.AP20112 cited

A Class of Non-Local Models for Pedestrian Traffic

Rinaldo M. Colombo, Mauro Garavello, Magali Lécureux-Mercier

We present a new class of macroscopic models for pedestrian flows. Each individual is assumed to move towards a fixed target, deviating from the best path according to the instanta…

math.AP2011

Existence, blow-up and exponential decay estimates for a nonlinear wave equation with boundary conditions of two-point type

Le Xuan Truong, Le Thi Phuong Ngoc, Alain Pham Ngoc Dinh +1

This paper is devoted to study a nonlinear wave equation with boundary conditions of two-point type. First, we state two local existence theorems and under suitable conditions, we…

math.CA2011

Paraproducts and Products of functions in and through wavelets

Aline Bonami, Sandrine Grellier, Luong Dang Ky

In this paper, we prove that the product (in the distribution sense) of two functions, which are respectively in $ \BMO(\bR^n)$ and $\H^1(\bR^n)$, may be written as the sum of two…

math.PR2011

Brownian motion, reflection groups and Tanaka formula

Nizar Demni, Dominique Lépingle

In the setting of finite reflection groups, we prove that the projection of a Brownian motion onto a closed Weyl chamber is another Brownian motion normally reflected on the walls…