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Nonparametric regression using local kernel estimating equations for correlated failure time data
Author(s) -
Zhi Yu,
Xihong Lin
Publication year - 2008
Publication title -
biometrika
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 3.307
H-Index - 122
eISSN - 1464-3510
pISSN - 0006-3444
DOI - 10.1093/biomet/asm081
Subject(s) - mathematics , nonparametric statistics , nonparametric regression , kernel (algebra) , estimator , kernel regression , statistics , covariate , kernel smoother , semiparametric regression , estimating equations , variable kernel density estimation , kernel method , econometrics , computer science , artificial intelligence , radial basis function kernel , discrete mathematics , support vector machine
We study nonparametric regression for correlated failure time data. Kernel estimating equations are used to estimate nonparametric covariate effects. Independent and weighted-kernel estimating equations are studied. The derivative of the nonparametric function is first estimated and the nonparametric function is then estimated by integrating the derivative estimator. We show that the nonparametric kernel estimator is consistent for any arbitrary working correlation matrix and that its asymptotic variance is minimized by assuming working independence. We evaluate the performance of the proposed kernel estimator using simulation studies, and apply the proposed method to the western Kenya parasitaemia data. Copyright 2008, Oxford University Press.

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