Sharp Stability of Some Spectral Inequalities
By Lorenzo Brasco, Aldo Pratelli. Geometric and Functional Analysis, 2012
58 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/44312de45ac779c5d34c1c4b515317e00425c5f9
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
- Guido De Philippis
- Berardo Ruffini
- Lorenzo Brasco
- Davide Buoso
- Luigi Provenzano
- Cristiana De Filippis
- Filippo Santambrogio
- Alessio Figalli
In Computational Theory and Mathematics
- Guido De Philippis
- Berardo Ruffini
- Lorenzo Brasco
- Luigi Provenzano
- Davide Buoso
- Cristiana De Filippis
- Enrico Valdinoci
- Giampiero Palatucci
In Mathematical Physics
Citations in the corpus
- A few shape optimization results for a biharmonic Steklov problem (2015, background): “We also refer to [21, 22] where these kind of questions have been considered for the first time (see also [9, 18]).”
- SPECTRAL GEOMETRY OF THE STEKLOV PROBLEM (2014, unknown): “14 is based on a quantitative refinement of the isoperimetric inequality (see also [15] for related results on stability of the Dirichlet and Neumann eigenvalues).”
- Spectral optimization for the Stekloff--Laplacian: the stability issue (2012, methodology): “We start estimating the term |N(ε)|: the computations are similar to that in [6], but we have to pay attention to some extra terms, which come from the fact that we are facing a Stekloff problem.”