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Integrated Square Error Asymptotics for Supersmooth Deconvolution

机译:用于超平滑反卷积的集成平方误差渐近线

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摘要

We derive the asymptotic distribution of the integrated square error of a deconvolution kernel density estimator in supersmooth deconvolution problems. Surprisingly, in contrast to direct density estimation as well as ordinary smooth deconvolution density estimation, the asymptotic distribution is no longer a normal distribution but is given by a normalized chi-squared distribution with 2 d.f. A simulation study shows that the speed of convergence to the asymptotic law is reasonably fast.
机译:在超光滑反卷积问题中,我们推导了反卷积核密度估计器的积分平方误差的渐近分布。出乎意料的是,与直接密度估计和普通平滑反卷积密度估计相反,渐近分布不再是正态分布,而是由2 d.f的归一化卡方分布给出。仿真研究表明,收敛到渐近律的速度相当快。

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