Semiparametric Regression for Clustered Data Using Generalized Estimating Equations
By Xihong Lin, Raymond J. Carroll. 2001
303 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/4cb48aa2f7f35be22fa9d5b11b37fe9ddd7606a8
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In Artificial Intelligence
- Jianqing Fan
- Jane-ling Wang
- Lan Wang
- H. Muller
- Jianhua Z. Huang
- Wenyang Zhang
- Siddhartha Chib
- Lan Zhou
In Statistics and Probability
Citations in the corpus
- Nonparametric inference with generalized likelihood ratio tests (2007, methodology): “The model has been studied by Zhang et al. (2002) and Li et al. (2002) in regression setting and by Lin and Carroll (2001a, 2001b) , Lin and Ying (2001), and Fan and Li (2004 )f or the analysis of longitudinal data.”
- Semiparametric estimation in general repeated measures problems (2006, methodology): “ Lin and Carroll (2001) and Wang et al. (2005) proposed estimating-equation-based profile kernel methods for a marginal generalized semiparametric model that was similar to the normal model (2) for clustered data.”
- Efficient Semiparametric Marginal Estimation for Longitudinal/Clustered Data (2005, methodology): “Following Lin and Carroll (2001b), it can be shown that once such an estimator of τ converges in probability to some τ∗ at a √ n rate, then there is no asymptotic effect on our estimators of β and θ(·) due to estimation of τ ; that is, Proposition 2 still holds. In addition, with τ being of finite d”
- Conditional growth charts (2006, result): “If the error terms are independent of τ and of the covariates in the model, then models of this form have been well studied in the longitudinal data analysis by many other authors, including Chiang, Rice and Wu [4], Lin and Carroll [24], Lin and Ying [23] and Fan and Li [11], to mention just a few.”
- Estimation in Partially Linear Models With Missing Covariates (2004, background): “There is, however, a pro le quasi-likelihood estimating equation de ned in an iterative fashion (Severini and Staniswalis 1994; Lin and Carroll 2001).”
- Focused information criterion and model averaging for generalized additive partial linear models (2011, methodology): “1 GAPLM with a single nonparametric component, the generalized partial linear model (GPLM), has been well studied in the literature; see, for example, Severini and Staniswalis (1994), Lin and Carroll (2001), Hunsberger (1994), Hunsberger et al. (2002) and Liang (2008).”
- Profile likelihood estimation of partially linear panel data models with fixed effects (2006, background): “A2 is assumed to simplify the proof and it is also assumed in Lin and Carroll (2001) and Hu et al. (2004).”
- Nonparametric Regression Analysis of Longitudinal Data (2005, background): “Additional results on semiparametric marginal models are also available in these two papers and [15] and [18].”
- Functional Varying Coefficient Models for Longitudinal Data (2010, background): “While there are well established results for incorporating within subject correlation to increase efficiency for parametric models, much less work exists for nonparametric approaches (Lin and Carroll 2001; Qu and Li 2006; Fan, Huang and Li 2007).”
- GEE analysis of clustered binary data with diverging number of covariates (2011, methodology): “In the classical “fixed p ” setting, GEE with partially linear model specification has been investigated by Lin and Carroll (2001a, 2001b), Lin and Ying (2001), He, Zhu and Fung (2002), Fan and Li (2004), Chiou and M¨uller (2005), Wang, Carroll and Lin (2005), Chen and Jin (2006), He, Fung and Zhu…”
- Efficient Estimation in Marginal Partially Linear Models for Longitudinal/Clustered Data Using Splines (2007, methodology): “(16) The efficient score and information bound here are derived without the normal distribution assumption, but they coincide with those obtained by Lin & Carroll (2001a) under the multivariate normality assumption.”
- Robust Estimation in Generalized Partial Linear Models for Clustered Data (2005, methodology): “Lin and Carroll (2001a) considered the GPLM for clustered data when tij is invariant in j so that it is a subject-level covariate.”