‘Asymptotic properties of penalized spline estimators’

Biometrika (2009) 96, pp. 529–44. In Lemmas A1 and A2, Theorem 2, and the line before equation (17), | $K_q\ge 1$ | should be replaced by | $K_q\in[1,\infty)$ |⁠, since | $K_q$ | needs to be bounded. In Assumption 1, | $\delta=o(K^{-1})$ | should read | $\max_{1\le j\le K}|\kappa_{j+1}-2\kappa_j+\kappa_{j-1}|=o(K^{-1})$ |⁠. At the typesetting stage an error occurred while adding parentheses; throughout the paper it should be | $n^{1/(2q)-1}\lambda^{-1/(2q)}$ | instead of | $n^{1/(2q-1)}\lambda^{-1/(2q)}$ |⁠. The authors wish to thank Luo Xiao for pointing out the boundedness of | $K_q$ |⁠.Biometrika (2009) 96, pp. 529–44. In Lemmas A1 and A2, Theorem 2, and the line before equation (17), |$K_q\ge 1$| should be replaced by |$K_q\in[1,\infty)$|⁠, since |$K_q$| needs to be bounded. In Assumption 1, |$\delta=o(K^{-1})$| should read |$\max_{1\le j\le K}|\kappa_{j+1}-2\kappa_j+\kappa_{j-1}|=o(K^{-1})$|⁠. At the typesetting stage an error occurred while adding parentheses; throughout the paper it should be |$n^{1/(2q)-1}\lambda^{-1/(2q)}$| instead of |$n^{1/(2q-1)}\lambda^{-1/(2q)}$|⁠. The authors wish to thank Luo Xiao for pointing out the boundedness of |$K_q$|⁠.

摘要来源：OpenAlex

笔记与分组

分类依据与纠错

‘Asymptotic properties of penalized spline estimators’

代码、数据与补充材料

《惩罚样条估计量的渐近性质》勘误

原文摘要

同方向的基础文献

同方向的基础文献