Set estimation under convexity type assumptions
By A. Casal. 2007
88 citations recorded by the source corpus.
Subfields: Applied Mathematics, Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/a0182c6220f4b092c78e23d320d0cbbebfea93ea
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
- A. González
- Antonio Cuevas
- Ricardo Fraiman
- Beatriz Pateiro-L'opez
- Jane-ling Wang
- Fang Yao
- Peter Hall
- H. Muller
In Artificial Intelligence
- A. González
- Ricardo Fraiman
- Antonio Cuevas
- Beatriz Pateiro-L'opez
- H. Muller
- A. Casal
- Simone Vantini
- Alessia Pini
In Statistics and Probability
- A. González
- Antonio Cuevas
- Ricardo Fraiman
- Beatriz Pateiro-L'opez
- H. Muller
- Karl Mosler
- M. Febrero–Bande
- Daniel Gervini
Citations in the corpus
- On Statistical Properties of Sets Fulfilling Rolling-Type Conditions (2011, background): “Rodŕıguez-Casal [29] studied its properties as an estimator of S and ∂S, providing (under some rolling-type assumptions for S) convergence rates for dH(Sn, S), dH(∂Sn, ∂S) and dμ(Sn, S) which essentially coincide with those given by Dümbgen and Walther [12] for the convex case.”
- Set estimation: another bridge between statistics and geometry (2009, methodology): “A recent example is the work by Cuevas, Fraiman and Rodríguez-Casal (2007) on the estimation of the measure of the boundary of S, as de ned by the so-called Minkowski content.”