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Some Improvement on Convergence Rates of Kernel Density Estimator 被引量:1
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作者 xiaoran xie Jingjing Wu 《Applied Mathematics》 2014年第11期1684-1696,共13页
In this paper two kernel density estimators are introduced and investigated. In order to reduce bias, we intuitively subtract an estimated bias term from ordinary kernel density estimator. The second proposed density ... In this paper two kernel density estimators are introduced and investigated. In order to reduce bias, we intuitively subtract an estimated bias term from ordinary kernel density estimator. The second proposed density estimator is a geometric extrapolation of the first bias reduced estimator. Theoretical properties such as bias, variance and mean squared error are investigated for both estimators. To observe their finite sample performance, a Monte Carlo simulation study based on small to moderately large samples is presented. 展开更多
关键词 KERNEL Density Estimation GEOMETRIC EXTRAPOLATION BIAS Reduction Mean Squared Error CONVERGENCE Rate
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