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Wavelet density estimation for negatively associated stratified size-biased sample

机译:负相关的分层大小偏向样本的小波密度估计

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摘要

This paper provides upper bounds of wavelet estimations on L~p (l ≤ p < ∞) risk for a density function in Besov spaces based on negatively associated stratified size-biased random samples. It turns out that the classical theorem of Donoho, Jphnstone, Kerkyacharian and Picard is completely extended to more general cases. More precisely, we consider the model with multiplication noise and allow the sample negatively associated. Our theory is illustrated with a simulation study.
机译:本文基于负相关的分层大小偏向随机样本,提供了Besov空间中密度函数的L〜p(l≤p <∞)风险的小波估计上限。事实证明,Donoho,Jphnstone,Kerkyacharian和Picard的经典定理已完全扩展到更一般的情况。更准确地说,我们考虑具有乘法噪声的模型,并允许样本负相关。我们的理论通过仿真研究得到说明。

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