Uniform in Bandwidth Estimation of Integral Functionals of the Density Function
By Evarist Gin'e, David Mason. 2008
51 citations recorded by the source corpus.
Subfields: Applied Mathematics, Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/9990acf9021540c510b3b615eca491d55c4faa0e
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
- H. Drees
- Holger Rootz'en
- David Mason
- A. Hero
- Evarist Gin'e
- Richard Nickl
- D. Chetverikov
- Victor Chernozhukov
In Artificial Intelligence
- David Mason
- H. Drees
- Holger Rootz'en
- Evarist Gin'e
- A. Hero
- Raviv Raich
- Kumar Sricharan
- Richard Nickl
In Statistics and Probability
- Evarist Gin'e
- David Mason
- Holger Rootz'en
- H. Drees
- Richard Nickl
- A. Hero
- Raviv Raich
- Kumar Sricharan
Citations in the corpus
- Empirical estimation of entropy functionals with confidence (2010, background): “These include consistent estimators based on entropic graphs [19, 36], gap estimators [43], nearest neighbor distances [17, 26, 29, 45], kernel density plug-in estimators [1, 11, 3, 18, 4, 16], Edgeworth approximations [21], convex risk minimization [35] and orthogonal projections [25].”
- Limit theorems for empirical processes of cluster functionals (2009, methodology): “For the analysis of such processes for i.i.d. data we refer to Einmahl (1997), Giné, Mason and Zaitsev (2003) and Giné and Mason (2008) and to the lists of references in these papers.”
- On local U-statistic processes and the estimation of densities of functions of several sample variables (2007, background): “See also Bickel and Ritov [4] or Gine and Mason [19] and references therein for other */n consis tent estimators of f f2ix)dx.”