On the stability of Brunn–Minkowski type inequalities
By Andrea Colesanti, Galyna V. Livshyts, Arnaud Marsiglietti. 2016
69 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/c8b898f7f4028b911b9e1ab4e170a3dc1e4cf4ec
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
- Emanuel Milman
- A. V. Kolesnikov
- Georgios Moschidis
- Alexandros Eskenazis
- Zoltán M. Balogh
- Alexandru Krist'aly
- Kolesnikov Alexander
- Milman Emanuel
In Geometry and Topology
- A. V. Kolesnikov
- Emanuel Milman
- Georgios Moschidis
- Alexandros Eskenazis
- Joaquim Martín
- Mario Milman
- Yuansi Chen
- Fabio Cavalletti
Citations in the corpus
- Local $L^p$-Brunn-Minkowski inequalities for $p<1$ (2017, methodology): “that K0 = (1 − ) · K1 +0 · Bn 2 for some ∈ [0, 1]; in addition, the linear invariance under GLn was not noted there (strictly speaking, the result in [13] does not yield a C2-neighborhood of Bn 2 for which the latter statement holds, since the allowed C 2distance of K1 from B n 2 depended on K1, but”
- The dimensional Brunn–Minkowski inequality in Gauss space (2020, background): “In [CLM17], Colesanti, Livshyts and Marsiglietti showed that (4) holds when both symmetric bodies K,L are small perturbations of the Euclidean ball.”