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Shihui Ying
Researcher at Shanghai University
Publications - 96
Citations - 1808
Shihui Ying is an academic researcher from Shanghai University. The author has contributed to research in topics: Computer science & Iterative closest point. The author has an hindex of 17, co-authored 64 publications receiving 1232 citations. Previous affiliations of Shihui Ying include University of North Carolina at Chapel Hill & Xi'an Jiaotong University.
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A P-ADMM for sparse quadratic kernel-free least squares semi-supervised support vector machine
TL;DR: This paper proposes a sparse quadratic kernel-free least squares semi-supervised support vector machine model by adding an L1 norm regularization term to the objective function and using the least squares method, which results in a nonconvex and nonsmooth Quadratic programming problem.
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Nonlinear 2D shape registration via thin-plate spline and Lie group representation
TL;DR: This paper improves thin-plate spline for robust point matching by adopting an alternatively iterative strategy of globally affine and locally nonlinear registration, which preserves the advantages of spline methods, but also overcomes an overmatching phenomenon in shape registration.
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The concurrent disturbance of dynamic functional and structural brain connectome in major depressive disorder: the prefronto-insular pathway.
Huifeng Zhang,Lena Palaniyappan,Yan Wu,Enchao Cong,Chuangxin Wu,Lei Ding,Feng Jin,Meihui Qiu,Yueqi Huang,Ye Wu,Jinhong Wang,Shihui Ying,Daihui Peng +12 more
TL;DR: The integrity of SN connectivity, particularly the prefronto-insular pathway, appears to be a crucial signature of MDD, and the perturbed dynamic interaction of SN with prefrontal regions may underlie the clinical severity in depressed patients.
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Long Time Series Deep Forecasting with Multiscale Feature Extraction and Seq2seq Attention Mechanism
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Soft shape registration under lie group frame
TL;DR: The structure of Lie groups is adopted to parameterise the proposed model, which provides a unified framework to deal with the shape registration problems and improves the robustness of the algorithm.