activity
20052009
most citedDimension reduction for nonelliptically distributed predictors

90 citations · 120 across the 4 of their papers we have counts for

collaborators

6 papers

math.ST200990 cited

Dimension reduction for nonelliptically distributed predictors

Bing Li, Yuexiao Dong

Sufficient dimension reduction methods often require stringent conditions on the joint distribution of the predictor, or, when such conditions are not satisfied, rely on marginal t…

math.ST200721 cited

On surrogate dimension reduction for measurement error regression: An invariance law

Bing Li, Xiangrong Yin

We consider a general nonlinear regression problem where the predictors contain measurement error. It has been recently discovered that several well-known dimension reduction metho…

stat.ME20072 cited

Comment: Fisher Lecture: Dimension Reduction in Regression

Lexin Li, Christopher J. Nachtsheim

Comment: Fisher Lecture: Dimension Reduction in Regression [arXiv:0708.3774]

stat.ME20077 cited

Comment: Fisher Lecture: Dimension Reduction in Regression

Bing Li

Comment: Fisher Lecture: Dimension Reduction in Regression [arXiv:0708.3774]

math.ST2005

Determining the dimension of iterative Hessian transformation

R. Dennis Cook, Bing Li

The central mean subspace (CMS) and iterative Hessian transformation (IHT) have been introduced recently for dimension reduction when the conditional mean is of interest. Suppose t…

math.ST2005

Contour regression: A general approach to dimension reduction

Bing Li, Hongyuan Zha, Francesca Chiaromonte

We propose a novel approach to sufficient dimension reduction in regression, based on estimating contour directions of small variation in the response. These directions span the or…