R
Runze Li
Researcher at Pennsylvania State University
Publications - 304
Citations - 25154
Runze Li is an academic researcher from Pennsylvania State University. The author has contributed to research in topics: Estimator & Feature selection. The author has an hindex of 53, co-authored 272 publications receiving 21336 citations. Previous affiliations of Runze Li include Academia Sinica & Penn State Cancer Institute.
Papers
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Sensitivity and Specificity of Information Criteria
TL;DR: In some cases the comparison of two models using ICs can be viewed as equivalent to a likelihood ratio test, with the different criteria representing different alpha levels and BIC being a more conservative test than AIC.
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Global solutions to folded concave penalized nonconvex learning.
Hongcheng Liu,Tao Yao,Runze Li +2 more
TL;DR: It is shown that a class of nonconvex learning problems are equivalent to general quadratic programs, and this equivalence facilitates us in developing mixed integer linear programming reformulations, which admit finite algorithms that find a provably global optimal solution.
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Combined Diffusion Tensor Imaging and Apparent Transverse Relaxation Rate Differentiate Parkinson Disease and Atypical Parkinsonism.
Guangwei Du,Mechelle M. Lewis,Sangam Kanekar,Nicholas W. Sterling,L. He,Lan Kong,Runze Li,Xuemei Huang +7 more
TL;DR: DTI and the apparent transverse relaxation rate provide different but complementary information for different parkinsonisms and may be a superior marker for the differential diagnosis of parkinsonism.
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Error Variance Estimation in Ultrahigh-Dimensional Additive Models
Zhao Chen,Jianqing Fan,Runze Li +2 more
TL;DR: An accurate estimate for error variance in ultrahigh-dimensional sparse additive model is proposed by effectively integrating sure independence screening and refitted cross-validation techniques and the root n consistency and the asymptotic normality of the resulting estimate are established.
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Evaluation of reproducibility for paired functional data
Runze Li,Mosuk Chow +1 more
TL;DR: A measure to assess measurement agreement for functional data which are frequently encountered in medical research and many other research fields is proposed and formulae to compute the standard error and confidence intervals for the proposed measure are derived.