The effect of concentrating potentials in some singularly perturbed problems
By G. Cerami, D. Passaseo. 2003
83 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/b2df3b8e77829ff9c4bb93b4aad314bba4b9cc7d
How researchers see this paper
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In Applied Mathematics
- Thomas Bartsch
- Zhi-Qiang Wang
- R. Molle
- Gianmaria Verzini
- Jaeyoung Byeon
- Giusi Vaira
- G. Cerami
- Tobias Weth
In Computational Theory and Mathematics
- Zhi-Qiang Wang
- Thomas Bartsch
- Gianmaria Verzini
- R. Molle
- Jaeyoung Byeon
- Giusi Vaira
- G. Cerami
- Tobias Weth
In Numerical Analysis
- Thomas Bartsch
- G. Cerami
- Zhi-Qiang Wang
- Giusi Vaira
- Jaeyoung Byeon
- Tobias Weth
- Zhaoli Liu
- Jean Van Schaftingen
Citations in the corpus
- Normalized solutions of mass supercritical Schrödinger equations with potential (2020, background): “Now we recall the notion of barycentre of a function u ∈ H(R )\{0} which has been introduced in [7] and in [13].”
- Positive solutions for some non-autonomous Schrödinger–Poisson systems (2010, background): “To do this, we first remind the definition of the barycenter of a function u ∈ H1(R3), u = 0 given in [10].”
- Spherical semiclassical states of a critical frequency for Schrodinger equations with decaying potentials (2006, background): “We mention [7, 11, 12, 15, 16] for some related problems on solutions with multidimensional concentrations.”