Elliptic equations with critical Sobolev exponents in dimension 3
By Olivier Druet. 2002
94 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/127dc83decbe8537cc2167dd9f40d540805a9184
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
- Monica Musso
- Manuel del Pino
- F. Robert
- Nassif Ghoussoub
- Jean Dolbeault
- Adimurthi
- Angela Pistoia
- Olivier Druet
In Computational Theory and Mathematics
- Monica Musso
- Manuel del Pino
- F. Robert
- Nassif Ghoussoub
- Adimurthi
- Jean Dolbeault
- Olivier Druet
- Angela Pistoia
In Mathematical Physics
- Monica Musso
- Manuel del Pino
- F. Robert
- Nassif Ghoussoub
- Jean Dolbeault
- Adimurthi
- Olivier Druet
- Y. Yang
Citations in the corpus
- Blow-up Analysis in Dimension 2 and a Sharp Form of Trudinger–Moser Inequality (2005, background): “…for sequences of solutions to elliptic PDE’s with critical Sobolev exponent: among them, let us mention Adimurthi et al. (1995), Adimurthi and Yadava (1994), Atkinson and Peletier (1987), Brézis and Peletier (1989), Druet (2002), Han (1991), Hebey (1996, 2000), Rey (1989) and Robert (2001).”
- THE BREZIS-NIRENBERG PROBLEM NEAR CRITICALITY IN DIMENSION 3 ? (2004, background): “5) Besides, it is shown in [14] that least energy solutions uλ for λ ↓ λ∗ constitute a single bubble with blowing-up near the set where gλ∗ attains its minimum value zero.”
- Concentration estimates for Emden-Fowler equations with boundary singularities and critical growth (2005, background): “[14] Druet, O.”