A deformation lemma with an application to a mean field equation
By Marcello Lucia. 2007
48 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/e1b76dfee3282a6ecf4ded9eb4dda0c1236dc1e9
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In Applied Mathematics
- Daniele Bartolucci
- A. Malchiodi
- Alessandro Carlotto
- F. Marchis
- Jun-cheng Wei
- C. B. Ndiaye
- Changshou Lin
- Manuel del Pino
In Computational Theory and Mathematics
- A. Malchiodi
- Daniele Bartolucci
- Alessandro Carlotto
- F. Marchis
- Jun-cheng Wei
- A. Ambrosetti
- Manuel del Pino
- M. Kowalczyk
In Mathematical Physics
Citations in the corpus
- Weighted barycentric sets and singular Liouville equations on compact surfaces (2011, background): “Lucia in [32] obtained an alternative deformation lemma yielding existence of an approximating sequence (wn) of critical points of Jρn for some ρn → ρ.”
- An Improved Geometric Inequality via Vanishing Moments, with Applications to Singular Liouville Equations (2012, methodology): “To check that Kλ,ρ is a critical level is rather standard, as one can use a monotonicity method from [49], [63].”
- Supercritical conformal metrics on surfaces with conical singularities (2011, background): “This corollary, combined with the arguments in [33] (proved for the regular case, but adapting in a straightforward way to the singular one) allows to prove the next alternative.”