On the symmetry of minimizers
By Mihai Marics. 2007
48 citations recorded by the source corpus.
For a large class of variational problems we prove that minimizers are symmetric whenever they are C. AMS subject classifications. 35A15, 35B05, 35B65, 35H30, 35J20, 35J45, 35J50, 35J60.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/4fadaaa20871af0cb337c469345ab6a1c04f744f
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In Applied Mathematics
- Jaeyoung Byeon
- Louis Jeanjean
- Mathieu Colin
- Marco Squassina
- Zhi-Qiang Wang
- Jean Van Schaftingen
- Jiaquan Liu
- Vitaly Moroz
In Computational Theory and Mathematics
- Jaeyoung Byeon
- Louis Jeanjean
- Marco Squassina
- Vitaly Moroz
- Jean Van Schaftingen
- Shibo Liu
- Patrick Winkert
- Zhi-Qiang Wang
Citations in the corpus
- Stability and instability results for standing waves of quasi-linear Schrödinger equations (2010, background): “In light of some recent achievements [33, 7], we can prove that any real ground state solution to (1.”
- Symmetry and monotonicity of least energy solutions (2008, background): “Then (1) admits a least energy solution and each least energy solution is radially symmetric (up to a translation in RN).”