Correction of Density Estimators that are not Densities
By I. Glad, Nils Lid Hjort, N. Ushakov. 2003
83 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Epidemiology, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/75b57bd36d6f3931cb8cdfc164d37494de8f6cb1
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Ann B. Lee
- Rafael Izbicki
- Alberto Bernacchia
- Hakon Kile
- Simone Pigolotti
- Alexandre Leblanc
- Taylor Pospisil
In Epidemiology
In Statistics and Probability
- Ann B. Lee
- Rafael Izbicki
- Alberto Bernacchia
- Hakon Kile
- Simone Pigolotti
- Alexandre Leblanc
- Taylor Pospisil
Citations in the corpus
- A bias-reduced approach to density estimation using Bernstein polynomials (2010, background): “Glad, Hjort, and Ushakov (2003) present an interesting solution to this that always improves the performance of the resulting estimator.”
- Self‐consistent method for density estimation (2009, methodology): “Those can be corrected without any error cost by translating the estimate downwards until the positive part is normalized to 1, and setting to 0 the negative part (Glad et al., 2003; Ushakov, 1999).”
- Bandwidth Selection in Kernel Density Estimation (2010, methodology): “A method for correcting density estimates that are not densities can be found in Glad, Hjort and Ushakov (2003), [7], but this problem will not be addressed in this report.”
- Nonparametric Conditional Density Estimation in a High-Dimensional Regression Setting (2016, methodology): “For an overview and theoretical guarantees, we refer the reader to Hall and Murison (1993), Efromovich (1999), Glad, Hjort, and Ushakov (2003), and Wasserman (2006).”