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20082022
most citedEfficient estimation in sufficient dimension reduction

93 citations · 124 across the 14 of their papers we have counts for

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7 papers · 1 filter

math.ST2021

Efficient computational algorithms for approximate optimal designs

Jiangtao Duan, Wei Gao, Yanyuan Ma +1

In this paper, we propose two simple yet efficient computational algorithms to obtain approximate optimal designs for multi-dimensional linear regression on a large variety of desi…

math.ST2020

Semiparametric regression of mean residual life with censoring and covariate dimension reduction

Ge Zhao, Yanyuan Ma, Huazhen Lin +1

We propose a new class of semiparametric regression models of mean residual life for censored outcome data. The models, which enable us to estimate the expected remaining survival…

math.ST2018

A spline-assisted semiparametric approach to non-parametric measurement error models

Fei Jiang, Yanyuan Ma, Raymond J. Carroll

It is well known that the minimax rates of convergence of nonparametric density and regression function estimation of a random variable measured with error is much slower than the…

math.ST20171 cited

Efficient Estimation for Dimension Reduction with Censored Data

Ge Zhao, Yanyuan Ma, Wenbin Lu

We propose a general index model for survival data, which generalizes many commonly used semiparametric survival models and belongs to the framework of dimension reduction. Using a…

math.ST2015

Functional Inverse Regression in an Enlarged Dimension Reduction Space

Ting-Li Chen, Su-Yun Huang, Yanyuan Ma +1

We consider an enlarged dimension reduction space in functional inverse regression. Our operator and functional analysis based approach facilitates a compact and rigorous formulati…

math.ST201393 cited

Efficient estimation in sufficient dimension reduction

Yanyuan Ma, Liping Zhu

We develop an efficient estimation procedure for identifying and estimating the central subspace. Using a new way of parameterization, we convert the problem of identifying the cen…