Jean Van Schaftingen

Professeur

Université catholique de Louvain

Belgium

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Jean Van Schaftingen is a Professor at Université Catholique de Louvain in Belgium. His research areas include Sobolev spaces, p-harmonic maps, and various inequalities related to functional analysis, as reflected in his recent publications. His work encompasses topics such as trace theory, boundary ellipticity, and the lifting of fractional Sobolev mappings.

Articles (19)

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2025

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2025

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2024

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2021

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2021

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2020

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2020

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2020

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2020

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2020

Collaborators (3)

Po-Lam Yung

Senior Lecturer

Australian National University

AUSTRALIA

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Daniele Cassani

Associate Professsor

University of Insubria

ITALY

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Hoai-Minh Nguyen

Professor

Sorbonne Université

FRANCE

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Jean Van Schaftingen

Research Interests

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Contact this professor

About

Articles (19)

Trace theory for gauge-covariant Sobolev spaces

Limiting Behavior of Minimizing p-Harmonic Maps in 3d as p Goes to 2 with Finite Fundamental Group

Lifting of fractional Sobolev mappings to noncompact covering spaces

Trace conjunction inequalities

Singular extension of critical Sobolev mappings under an exponential weak-type estimate

Boundary ellipticity and limiting L1-estimates on halfspaces

Families of functionals representing Sobolev norms

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

Fractional Gagliardo–Nirenberg interpolation inequality and bounded mean oscillation

Quantitative characterization of traces of Sobolev maps

Renormalised energies and renormalisable singular harmonic maps into a compact manifold on planar domains

Going to Lorentz when fractional Sobolev, Gagliardo and Nirenberg estimates fail

Ginzburg–Landau Relaxation for Harmonic Maps on Planar Domains into a General Compact Vacuum Manifold

A surprising formula for Sobolev norms

Characterization of the traces on the boundary of functions in magnetic Sobolev spaces

Range convergence monotonicity for vector measures and range monotonicity of the mass

Vortex Motion for the Lake Equations

An estimate of the Hopf degree of fractional Sobolev mappings

Groundstates for Choquard type equations with Hardy-Littlewood-Sobolev lower critical exponent

Collaborators (3)

Po-Lam Yung

Daniele Cassani

Hoai-Minh Nguyen

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