The Wolff gradient bound for degenerate parabolic equations
By Tuomo Kuusi, Giuseppe Mingione. 2014
114 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/eb482a81c55e22d256addb9e4354a78150d0d57f
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In Applied Mathematics
- Vicentiu D. Rădulescu
- Giuseppe Mingione
- Tuomo Kuusi
- Iwona Chlebicka
- Cristiana De Filippis
- Paolo Marcellini
- Jihoon Ok
- Patrick Winkert
In Computational Theory and Mathematics
- Giuseppe Mingione
- Vicentiu D. Rădulescu
- Tuomo Kuusi
- Iwona Chlebicka
- Paolo Marcellini
- Cristiana De Filippis
- Patrick Winkert
- Jihoon Ok
In Mathematical Physics
- Vicentiu D. Rădulescu
- Giuseppe Mingione
- Tuomo Kuusi
- Iwona Chlebicka
- Paolo Baroni
- Cristiana De Filippis
- Paolo Marcellini
- Patrick Winkert
Citations in the corpus
- New perturbation methods for nonlinear parabolic problems (2012, methodology): “In turn, for brevity we shall confine ourselves to the case p 2; the case 2n/(n + 2) < p < 2 can be obtained combining the modifications introduced here with those in the proofs in [21], and finally with the proof in [22].”
- A pocket guide to nonlinear differential equations in Musielak–Orlicz spaces (2018, background): “For a full account of estimates for general elliptic equations of p-Laplace-type in the scalar case we refer to [133], while for the vectorial one to [135], whereas the corresponding results for parabolic problems are provided in [134].”
- Recent developments in problems with nonstandard growth and nonuniform ellipticity (2021, methodology): “This fact leads to certain proper extensions of classical linear facts related to perturbation such as Schauder estimates [162,163], Calderón-Zygmund theory [99], and nonlinear potential estimates [145,146].”