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20062023
most citedFunctional linear regression analysis for longitudinal data

720 citations · 1.7k across the 23 of their papers we have counts for

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10 papers · 1 filter

math.ST2021

Neural Networks for Partially Linear Quantile Regression

Qixian Zhong, Jane-Ling Wang

Deep learning has enjoyed tremendous success in a variety of applications but its application to quantile regressions remains scarce. A major advantage of the deep learning approac…

math.ST2014★ 36 cited

Inverse regression for longitudinal data

Ci-Ren Jiang, Wei Yu, Jane-Ling Wang

Sliced inverse regression (Duan and Li [Ann. Statist. 19 (1991) 505-530], Li [J. Amer. Statist. Assoc. 86 (1991) 316-342]) is an appealing dimension reduction method for regression…

math.ST2012★ 33 cited

Modeling left-truncated and right-censored survival data with longitudinal covariates

Yu-Ru Su, Jane-Ling Wang

There is a surge in medical follow-up studies that include longitudinal covariates in the modeling of survival data. So far, the focus has been largely on right-censored survival d…

math.ST2012★ 95 cited

Robust functional principal components: A projection-pursuit approach

Juan Lucas Bali, Graciela Boente, David E. Tyler +1

In many situations, data are recorded over a period of time and may be regarded as realizations of a stochastic process. In this paper, robust estimators for the principal componen…

math.ST2011★ 96 cited

Functional single index models for longitudinal data

Ci-Ren Jiang, Jane-Ling Wang

A new single-index model that reflects the time-dynamic effects of the single index is proposed for longitudinal and functional response data, possibly measured with errors, for bo…

math.ST2011★ 58 cited

Functional linear regression via canonical analysis

Guozhong He, Hans-Georg Müller, Jane-Ling Wang +1

We study regression models for the situation where both dependent and independent variables are square-integrable stochastic processes. Questions concerning the definition and exis…

math.ST2010★ 58 cited

Covariate adjusted functional principal components analysis for longitudinal data

Ci-Ren Jiang, Jane-Ling Wang

Classical multivariate principal component analysis has been extended to functional data and termed functional principal component analysis (FPCA). Most existing FPCA approaches do…

math.ST2008★ 28 cited

The central limit theorem under random truncation

Winfried Stute, Jane-Ling Wang

Under left truncation, data are observed only when . Usually, the distribution function of the is the target of interest. In this paper, we study…

math.ST2006★ 337 cited

Properties of principal component methods for functional and longitudinal data analysis

Peter Hall, Hans-Georg Müller, Jane-Ling Wang

The use of principal component methods to analyze functional data is appropriate in a wide range of different settings. In studies of ``functional data analysis,'' it has often bee…

math.ST2006★ 720 cited

Functional linear regression analysis for longitudinal data

Fang Yao, Hans-Georg Müller, Jane-Ling Wang

We propose nonparametric methods for functional linear regression which are designed for sparse longitudinal data, where both the predictor and response are functions of a covariat…