Interval and band estimation for curves with jumps
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Publication:4822452
DOI10.1239/jap/1082552191zbMath1049.62052OpenAlexW2167351355MaRDI QIDQ4822452
Alois Kneip, Hall, Peter, Irène Gijbels
Publication date: 25 October 2004
Published in: Journal of Applied Probability (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/de15e890c3ebbabd344f6f99134e9bc4790c7be2
bootstrapbandwidthkernel methodcurve estimationnonparametric regressiondiscontinuitychange point, confidence interval
Nonparametric tolerance and confidence regions (62G15) Nonparametric statistical resampling methods (62G09)
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Uses Software
Cites Work
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- Minimax theory of image reconstruction
- On confidence bands in nonparametric density estimation and regression
- When does bootstrap work! Asymptotic results and simulations
- Change-points in nonparametric regression analysis
- Change point estimation using nonparametric regression
- Two-stage change-point estimators in smooth regression models
- Discontinuous versus smooth regression
- On the estimation of jump points in smooth curves
- Bootstrap simultaneous error bars for nonparametric regression
- Smoothing with Split Linear Fits
- Confidence Bands for Regression Functions
- Bootstrapping in Nonparametric Regression: Local Adaptive Smoothing and Confidence Bands
- The problem of the Nile: Conditional solution to a changepoint problem
- Confidence Bands in Nonparametric Regression
- Jump and sharp cusp detection by wavelets