Morrey global bounds and quasilinear Riccati type equations below the natural exponent
By N. Phuc. 2014
53 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/3964fe80c740f0b3dc08db58a16360322fc4581b
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
- Giuseppe Mingione
- Tuomo Kuusi
- Andrea Cianchi
- Sebastian Schwarzacher
- Lars Diening
- N. Phuc
- Iwona Chlebicka
- Dominic Breit
In Computational Theory and Mathematics
- Giuseppe Mingione
- Tuomo Kuusi
- Sebastian Schwarzacher
- Andrea Cianchi
- Dominic Breit
- Lars Diening
- N. Phuc
- Iwona Chlebicka
In Mathematical Physics
- Giuseppe Mingione
- Andrea Cianchi
- Tuomo Kuusi
- Sebastian Schwarzacher
- N. Phuc
- Lars Diening
- Dominic Breit
- Iwona Chlebicka
Citations in the corpus
- Nonlinear Muckenhoupt-Wheeden type bounds on Reifenberg flat domains, with applications to quasilinear Riccati type equations (2013, methodology): “ermanPhong type involving Morrey spaces can also be deduced from the capacitary condition (1.7) (see Corollaries 3.5 and 3.6 in [28]). Some of those sufficient conditions have been obtained recently in [31] for (1.8) with more general domains and coefficients. It is still unclear to us whether condition”
- Pointwise Calderón–Zygmund gradient estimates for the p -Laplace system (2015, background): “problems, under minimal regularity assumptions on the boundary of the ground domain, are the object of [2, 5, 15, 16, 51, 41, 42].”