Benoit Van Vaerenbergh

most citedAsymptotic behavior of minimizing

p

-harmonic maps when

p ↗ 2

in dimension 2

4 citations · 4 across the 2 of their papers we have counts for

collaborators

2 papers

math.AP2025

Extensions of traces for Sobolev mappings into manifolds at the endpoint $p = 1$

Jean Van Schaftingen, Benoît Van Vaerenbergh

We give direct proofs and constructions of the trace and extension theorems for Sobolev mappings in $W^{1, 1} (M, N)$ , where $M$ is Riemannian manifold with compact boundary $\part…

math.AP2023★ 4 cited

Asymptotic behavior of minimizing $p$ -harmonic maps when $p ↗ 2$ in dimension 2

Jean Van Schaftingen, Benoît Van Vaerenbergh

We study $p$ --harmonic maps with Dirichlet boundary conditions from a planar domain into a general compact Riemannian manifold. We show that as $p$ approaches $2$ from below, they…

Extensions of traces for Sobolev mappings into manifolds at the endpoint p=1

Asymptotic behavior of minimizing p-harmonic maps when p↗2 in dimension 2

Extensions of traces for Sobolev mappings into manifolds at the endpoint $p = 1$

Asymptotic behavior of minimizing $p$ -harmonic maps when $p ↗ 2$ in dimension 2