Overdetermined anisotropic elliptic problems
By Andrea Cianchi, Paolo Salani. 2009
166 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/224a3e464ddfb1c8633f9cee36a5f10985b1d089
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
- Matteo Cozzi
- Enrico Valdinoci
- M. Fall
- Patrick Winkert
- Sven Jarohs
- Csaba Farkas
- Alberto Farina
- Giulio Ciraolo
In Computational Theory and Mathematics
- Matteo Cozzi
- Enrico Valdinoci
- M. Fall
- Sven Jarohs
- Csaba Farkas
- Alberto Farina
- Giulio Ciraolo
- Patrick Winkert
In Mathematical Physics
- Matteo Cozzi
- M. Fall
- Alberto Farina
- Patrick Winkert
- Sven Jarohs
- Giulio Ciraolo
- Nunzia Gavitone
- Enrico Valdinoci
Citations in the corpus
- An overdetermined problem in Riesz-potential and fractional Laplacian (2011, unknown): “ucially on the linearity of the Laplace operator. Since the work of [Se], many results are obtained about overdetermined problems. The interested reader may refer to [AB], [B], [BK], [BNST], [BNST1], [CS], [EP], [FG], [FGK], [FK], [FV], [G], [GL], [HPP], [Lim], [Liu], [M], [MR], [PP], [PS], [P], [Sh”
- Monotonicity formulae and classification results for singular, degenerate, anisotropic PDEs☆ (2014, background): “Note that H is assumed to be even in [CS09], but this assumption is not used in the proof of Lemma 3.”
- Sharp bounds for the first eigenvalue and the torsional rigidity related to some anisotropic operators (2012, background): “This kind of operator has been studied in several papers (see for instance [1], [10], [15], [19], [22] for p = 2, and [5], [6], [16], [26] for 1 < p < ∞).”
- An existence result for singular Finsler double phase problems (2020, methodology): “We refer, for instance, to the works of Cianchi-Salani [10] and Wang-Xia [46] who treated the Serrin-type overdetermined anisotropic problem involving the function F and the operator F while Farkas-Fodor-Kristály [21] considered a sublinear elliptic problem with Dirichlet boundary condition.”
- Wulff shape characterizations in overdetermined anisotropic elliptic problems (2017, methodology): “However, our approach is not a straightforward generalization of the one in [12].”
- Overdetermined problems with fractional Laplacian (2013, background): “Since a complete list of references cannot be given, we only quote: [1, 4, 7, 8, 11, 10, 12, 19, 20, 22, 23, 25, 28, 31, 32, 34, 33, 39, 38].”