BMO estimates for the p-Laplacian
By Lars Diening, P. Kaplický, Sebastian Schwarzacher. 2012
99 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/6fa7783fb65928f66c096e69c8c4f4eca7efadde
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
- Sebastian Schwarzacher
- Lars Diening
- Giuseppe Mingione
- S. Samko
- Jingshi Xu
- Kwok-Pun Ho
- P. Hasto
- Dachun Yang
In Mathematical Physics
- Sebastian Schwarzacher
- Lars Diening
- S. Samko
- Giuseppe Mingione
- Jingshi Xu
- V. Kokilashvili
- P. Hasto
- Dachun Yang
Citations in the corpus
- Global gradient estimates for the $p(\cdot)$-Laplacian (2013, result): “Corresponding BMO results for the p-Laplace system has been shown in [6, 11].”
- Existence, uniqueness and optimal regularity results for very weak solutions to nonlinear elliptic systems (2016, background): “Further, based on the fundamental results of Uraltseva [46] (the scalar case) and Uhlenbeck [45] (the vectorial case), for the particular choice A(x, η) := |η|p−2η, or its various generalizations, the fully satisfactory theory can be built on the range q ∈ [p,∞), see [28] for the case A(x, η) = |η|p”