Elliptic Variational Problems in RN with Critical Growth
By A. Ambrosetti, J. G. Azorero, I. Peral. 2000
60 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/b42ccd57fd8202b59983c22aebaf880a2c96e81d
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
- Serena Dipierro
- María Medina
- Enrico Valdinoci
- I. Peral
- P. Garain
- Vicentiu D. Rădulescu
- A. Fiscella
- Boumediene Abdellaoui
In Computational Theory and Mathematics
- Serena Dipierro
- María Medina
- Enrico Valdinoci
- I. Peral
- Vicentiu D. Rădulescu
- A. Fiscella
- Raffaella Servadei
- Binlin Zhang
In Mathematical Physics
- Serena Dipierro
- Enrico Valdinoci
- María Medina
- I. Peral
- Vicentiu D. Rădulescu
- P. Garain
- Binlin Zhang
- Giovanni Molica Bisci
Citations in the corpus
- Fractional elliptic problems with critical growth in the whole of $\R^n$ (2015, background): “The perturbative term uq is somehow more “arbitrary” and it could be generalized: we stick to this choice both to compare with the classical cases in [3] and references therein and in order to emphasize the role of such perturbation, which is to produce a small, but not negligible, subcritical growt”
- Bifurcation results for a fractional elliptic equation with critical exponent in R^n (2014, background): “a huge literature concerning the search of solutions for this kind of perturbative problems in the classical case, i.e. when s= 1 and the fractional Laplacianboils down to the classicalLaplacian, see [1, 2, 3, 4, 5, 8, 10, 14, 15, 29, 30]. In particular, Theorem 1.1 here can be seen as the nonlocal ”