Regularity under sharp anisotropic general growth conditions
By Giovanni Cupini, Paolo Marcellini, Elvira Mascolo. 2008
63 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/9286c736581dca6cd3dd32b8f4bb942d49e75c99
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- M. Alessandra Ragusa
- A. Tachikawa
- Paolo Marcellini
- Hiroshi Takabayashi
- Giuseppe Mingione
- Patrick Winkert
- Cristiana De Filippis
- Ky Ho
In Computational Theory and Mathematics
- M. Alessandra Ragusa
- A. Tachikawa
- Hiroshi Takabayashi
- Paolo Marcellini
- Giuseppe Mingione
- Patrick Winkert
- Cristiana De Filippis
- Ky Ho
In Mathematical Physics
- M. Alessandra Ragusa
- A. Tachikawa
- Paolo Marcellini
- Patrick Winkert
- Giuseppe Mingione
- Ky Ho
- Cristiana De Filippis
- Csaba Farkas
Citations in the corpus
- Regularity of minimizers under limit growth conditions (2017, unknown): “We also need the following result; see Proposition 1 in [9] for the proof.”
- A variational approach to parabolic equations under general and p,q-growth conditions (2020, background): “For related recent references we quote [45] and Cupini–Giannetti–Giova– Passarelli [25], Carozza–Giannetti–Leonetti–Passarelli [18], Cupini–Marcellini–Mascolo [26,27], Harjulehto– Hästö–Toivanen [36], Hästö–”
- Parabolic equations with p, q-growth (2013, unknown): “[3,5,6,11,14,18,22,23] and the references therein.”
- Partial regularity of $p(x)$-harmonic maps (2011, background): “More recently Cupini, Marcellini and Mascolo, see [7], prove boundedness of minimizers of energy functionals, for instance of the anisotropic type C (u) = ∫”