output
20062026
most citedTransformers are RNNs: Fast Autoregressive Transformers with Linear Attention

310 citations

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19 papers · 1 filter

math.AP2026

Uniqueness and non-uniquess for the mean field control of fisheries

Greta Lamonaca, Idriss Mazari, Grégoire Nadin

We study a Mean Field Control system arising in the management of fisheries with a special emphasis on non-uniqueness issues. Namely, we focus on a situation where a group of playe…

math.AP2025

Degenerate Elliptic PDEs on a Network with Kirchhoff Conditions

Guy Barles, Olivier Ley, Erwin Topp

In this article, we are interested in semilinear, possibly degenerate elliptic equations posed on a general network, with nonlinear Kirchhoff-type conditions for its interior verti…

math.AP2025

Planar pulsating traveling wave solutions of non-cooperative Fisher--KPP systems in space-time periodic media

Léo Girardin, Grégoire Nadin

Non-cooperative Fisher-KPP systems with space-time periodic coefficients are motivated for instance by models for structured populations evolving in periodic environments. This pap…

math.AP2024★ 1 cited

Nonlocal Hamilton-Jacobi Equations on a network with Kirchhoff type conditions

Guy Barles, Olivier Ley, Erwin Topp

In this article, we consider nonlocal Hamilton-Jacobi Equations on networks with Kirchhoff type conditions for the interior vertices and Dirichlet boundary conditions for the bound…

math.AP2024★ 1 cited

Some Comparison Results for First-Order Hamilton-Jacobi Equations and Second-Order Fully Nonlinear Parabolic Equations with Ventcell Boundary Conditions

Guy Barles, Emmanuel Chasseigne

In this article, we consider fully nonlinear, possibly degenerate, parabolic equations associated with Ventcell boundary conditions in bounded or unbounded, smooth domains. We firs…

math.AP2023★ 2 cited

Conservation law and Hamilton-Jacobi equations on a junction: the convex case

Pierre Cardaliaguet, Nicolas Forcadel, Theo Girard +1

The goal of this paper is to study the link between the solution to an Hamilton-Jacobi (HJ) equation and the solution to a Scalar Conservation Law (SCL) on a special network. When…