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Confidence sets and non-parametric regression [PDF]
--Nonparametric regression , shape regularization , confidence ...
Davies, P. Laurie +2 more
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Reference curves based on non‐parametric quantile regression
Statistics in Medicine, 2002AbstractReference curves which take time into account, such as those for age, are often required in medicine, but simple systematic and efficient statistical methods for constructing them are lacking. Classical methods are based on parametric fitting (polynomial curves). Semi‐parametric methods are also widely used especially in Europe.
Ali, Gannoun +3 more
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A note on non-parametric censored regression
Journal of Statistical Computation and Simulation, 1983A modification of Miller's method of regression for censored data is suggested having better convergence properties.The Stanford Heart transplant data is treated as an ...
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LOCATION OF PARTICULAR POINTS IN NON‐PARAMETRIC REGRESSION ANALYSIS
Australian Journal of Statistics, 1995SummaryIn the random‐design non‐parametric regression model, the locations of particular values of the regression function or its derivatives are estimated. This paper investigates several stochastic modes of convergence and finds their rate of convergence under regularity assumptions, for a wide class of non‐parametric estimators.
Boularan, Joël +2 more
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Optimal Sequential Design in a Controlled Non‐parametric Regression
Scandinavian Journal of Statistics, 2008Abstract. In a non‐parametric regression, the heteroscedasticity (dependence of the variance of the regression error on the predictor) can be a serious complication in estimation or visualization of an underlying regression function. If a controlled sampling is permitted, then the statistician can choose the design of predictors which attenuates the ...
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Journal of the Royal Statistical Society. Series A (General), 1983
S. S. Hussain, P. Sprent
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S. S. Hussain, P. Sprent
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A non-parametric estimation of regression curve. II
1982The purpose of this paper is to prove the theorems 3-7, which have been previously announced by the author in part I, ibid. 1981, No.3, 30-36 (1981; Zbl 0468.62037).
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Bounds for the Risks of Non-Parametric Regression Estimates
Theory of Probability & Its Applications, 1982Ibragimov, I. A., Khas'minskij, R. Z.
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