Nonlinear Calderón–Zygmund Theory in the Limiting Case

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Symmetry results for critical anisotropic p-Laplacian equations in convex cones (2019, methodology): “1], and by arguing as in [4] we obtain ˆ”
Wulff shape characterizations in overdetermined anisotropic elliptic problems (2017, background): “2) is obtained in [5] for solutions to homogeneous equations, but the argument used in the proof can be easily adapted to the case of constant right hand side and we omit the proof.”
A borderline case of Calder\'on-Zygmund estimates for non-uniformly elliptic problems (2019, background): “Let us remark that fractional differentiability properties of solutions to various types of potentially degenerate elliptic equations are a powerful tool in regularity theory (see for instance [28] where these are employed to estimate singular sets of solutions), and have been recently the object of”
Interior regularity results for inhomogeneous anisotropic quasilinear equations (2021, background): “In particular, the authors of [1] prove that the stress field a(∇u) belongs to W σ,1 loc for any σ ∈ (0, 1), whenever f is locally integrable (or even a suitable measure).”
On the Regularity of Minima of Non-autonomous Functionals (2019, background): “A local, quantified version is in the next lemma (see for instance [2]).”
Gradient regularity in mixed local and nonlocal problems (2022, background): “For the next result, see also [2] and related references.”