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with Antoine Detaille
Generic non-uniqueness of minimizing harmonic maps from a ball to a sphere
[arxiv]
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with Armin Schikorra
s-stability for Ws,n/s-harmonic maps in homotopy groups
[arxiv]
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with Michał Miśkiewicz
Regularity of minimizing p-harmonic maps into spheres and sharp Kato inequality, International Mathematics Research Notices, Vol. 2024, No. 5, pp. 3920–3946
[arxiv]
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with Jean Van Schaftingen
Quantitative characterization of traces of Sobolev maps, Communications in Contemporary Mathematics, 25 (2023), no. 2, Paper No. 2250003
[arxiv]
-
with Francesca Da Lio and Armin Schikorra
A fractional version of Rivière's GL(N)-gauge, Annali di Matematica Pura ed Applicata (1923-), 201, 1817–1853 (2022)
[arxiv]
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with Armin Schikorra
Minimal Ws,n/s-harmonic maps in homotopy classes, Journal of the London Mathematical Society, 108(2):742–836, May 2023
[arxiv]
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with Michał Miśkiewicz and Armin Schikorra
On the size of the singular set of minimizing harmonic maps, Memoirs of the AMS (accepted)
[arxiv]
-
with Rémy Rodiac and Armin Schikorra
Epsilon-regularity for p-harmonic maps at a free boundary on a sphere, Analysis & PDE 13-5 (2020), 1301--1331
[arxiv]
- Boundary regularity for minimizing biharmonic maps, Calc. Var. Partial Differential Equations 57 (2018), no. 6, 57:143
[arxiv]
- with Armin Schikorra
Fractional div-curl quantities and applications to nonlocal geometric equations, J. Funct. Anal. 275 (2018), no. 1, 1–44
[arxiv]
- with Paweł Strzelecki
The Lavrentiev gap phenomenon for harmonic maps into spheres holds on a dense set of zero degree boundary data, Advances in Calculus of Variations, 10 (2017), 303-314
[arxiv]
- with Krystian Kazaniecki, Michał Łasica, and Paweł Strzelecki
A conditional regularity result for p-harmonic flows, NoDEA Nonlinear Differential Equations Appl. 23 (2016), no. 2, Art. 9
[arxiv]
- with Agnieszka Kałamajska
Some regularity results to the generalized Emden-Fowler equation with irregular data, Math. Methods Appl. Sci. 38 (2015), no. 12, 2479–2495
- Thesis: "Singularities of harmonic and biharmonic maps into compact manifolds"
