Linear Wavelet-Based Estimators of Partial Derivatives of Multivariate Density Function for Stationary and Ergodic Continuous Time Processes. [PDF]
Didi S, Bouzebda S.
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APPROXIMATION AND ESTIMATION OF s-CONCAVE DENSITIES VIA RÉNYI DIVERGENCES. [PDF]
Han Q, Wellner JA.
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Inverse-Probability-Weighted Wavelet Estimation of Regression Derivatives Under Missing-at-Random Responses for Stationary Ergodic Processes. [PDF]
Bouzebda S, Didi S.
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On convex least squares estimation when the truth is linear. [PDF]
Chen Y, Wellner JA.
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Constrained Smoothing Splines Revisited
In some regression settings one would like to combine the flexibility of nonparametric smoothing with some prior knowledge about the regression curve. Such prior knowledge may come from a physical or economic theory, leading to shape constraints such as ...
Berwin A. Turlach
core
Minimax Estimation via Wavelets for Indirect Long-Memory Data
In this paper we model linear inverse problems with long-range dependence by a fractional Gaussian noise model and study function estimation based on observations from the model. By using two wavelet-vaguelette decompositions, one for the inverse problem
Yazhen Wang
core
Locus-specific contig assembly in highly-duplicated genomes, using the BAC-RF method. [PDF]
Lin YR +8 more
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Strong convergence in nonparametric regression with truncated dependent data
In this paper we derive rates of uniform strong convergence for the kernel estimator of the regression function in a left-truncation model. It is assumed that the lifetime observations with multivariate covariates form a stationary [alpha]-mixing ...
Liang, Han-Ying, Qi, Yongcheng, Li, Deli
core
Wavelet Regression For Random Uniform Design
The current research on wavelet regression has been mostly focused on equispaced samples. In general nonequispaced samples require different treatment.
Lawrence D. Brown, T. Tony Cai
core
D-optimal designs for two-variable logistic regression model with restricted design space. [PDF]
Zhai Y, Wang C, Lin HY, Fang Z.
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