ultispike solutions for a nonlinearelliptic problem involving critical Sobolev exponent
By Monica Musso, Angela Pistoia. 2002
98 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/285b4d3ea8a503123fb6c5a50707dbdecfde8b2f
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In Applied Mathematics
- Tobias Weth
- Angela Pistoia
- Thomas Bartsch
- A. Micheletti
- Jean Van Schaftingen
- Zhi-Qiang Wang
- Zhaoli Liu
- D. Smets
In Computational Theory and Mathematics
- Tobias Weth
- Angela Pistoia
- Thomas Bartsch
- A. Micheletti
- Jean Van Schaftingen
- Zhaoli Liu
- Zhi-Qiang Wang
- D. Smets
In Mathematical Physics
- Tobias Weth
- Thomas Bartsch
- Angela Pistoia
- A. Micheletti
- Jean Van Schaftingen
- Zhi-Qiang Wang
- Louis Jeanjean
- X. Tang
Citations in the corpus
- Sign changing bubble tower solutions in a slightly subcritical semilinear Dirichlet problem (2007, background): “Conversely, it was shown in [41,37] that, if ξ is a “stable” critical point of the Robin’s function, then problem (1.”
- On the Existence and the Profile of Nodal solutions of Elliptic Equations Involving Critical Growth (2006, background): “and satisfies �(ξ ∗ 1 ,ξ ∗ 2 ) ≥ 0. Conversely, if (ξ ∗ 1 ,ξ ∗ 2 ) is a “stable” critical point of � with �(ξ ∗ 1 ,ξ ∗ 2 )> 0, in [30 ]a nd [ 27 ] the authors proved, for e small enough, the existence of a solution ue of (1.1) which concentrates at ξ ∗ 1 and ξ ∗ 2 as e goes to zero.”