Tower of bubbles for almost critical problems in general domains
By Monica Musso, Angela Pistoia. 2010
71 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/f4deed644be375a2a34b81f7d39e75bfd82b127e
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
- Angela Pistoia
- Monica Musso
- M. Grossi
- Yuxin Ge
- Jun-cheng Wei
- Manuel del Pino
- A. Malchiodi
- Tobias Weth
In Computational Theory and Mathematics
- Angela Pistoia
- M. Grossi
- Monica Musso
- Yuxin Ge
- Jun-cheng Wei
- Manuel del Pino
- P. Esposito
- Tobias Weth
Citations in the corpus
- Multiple Blow-Up Phenomena for the Sinh-Poisson Equation (2012, background): “In particular, towers of positive bubbles were found by Del Pino-DolbeaultMusso [6, 7], Ge-Jing-Pacard [15] and Del Pino-Musso-Pistoia [12], while towers of signchanging bubbles were built by Pistoia-Weth [26], Musso-Pistoia [23, 24] and Ge-MussoPistoia [16].”
- Sharp quantitative estimates of Struwe’s decomposition (2021, unknown): “For bubbling towers we refer to Del Pino et al. [14], Musso and Pistoia [28], Pistoia and Vétois [29] and the references therein.”
- Sign Changing Tower of Bubbles for an Elliptic Problem at the Critical Exponent in Pierced Non-Symmetric Domains (2010, methodology): “The proof in [31] is based on the use of a Liapunov–Schmidt reduction.”