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Rank-Based Test for Partial Functional Linear Regression Models 被引量:1
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作者 XIE Tianfa CAO Ruiyuan YU Ping 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2020年第5期1571-1584,共14页
This paper investigates the hypothesis test of the parametric component in partial functional linear regression models.Based on a rank score function,the authors develop a rank test using functional principal componen... This paper investigates the hypothesis test of the parametric component in partial functional linear regression models.Based on a rank score function,the authors develop a rank test using functional principal component analysis,and establish the asymptotic properties of the resulting test under null and local alternative hypotheses.A simulation study shows that the proposed test procedure has good size and power with finite sample sizes.The authors also present an illustration through fitting the Berkeley Growth Data and testing the effect of gender on the height of kids. 展开更多
关键词 Asymptotic normality functional principal component analysis Karhunen-loève expansion local alternative hypothesis rank regression
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Asymptotic Distribution of the Jump Change-Point Estimator
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作者 Changchun TAN Huifang NIU Baiqi MIAO 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2012年第3期429-436,共8页
The asymptotic distribution of the change-point estimator in a jump change- point model is considered. For the jump change-point model Xi - α + θ{[nτ0] 〈 i ≤ n} + εi, where εi (i = 1,…. , n) are independen... The asymptotic distribution of the change-point estimator in a jump change- point model is considered. For the jump change-point model Xi - α + θ{[nτ0] 〈 i ≤ n} + εi, where εi (i = 1,…. , n) are independent identically distributed random variables with Eεi -= 0 and Var(εi) 〈 ∞, with the help of the slip window method, the asymptotic distribution of the jump change-point estimator τ is studied under the condition of the local alternative hypothesis. 展开更多
关键词 CHANGE-POINT Local alternative hypothesis Asymptotic distribution
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