Wei Jiang

Prof. Wei Jiang


Research Focus & Metrics

Academic Career Length

13Years (2014-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 May 2016 in Information Sciences
Verified
Journal Article
Closed access
WJWei Jiang
Wei Jiang
JLJing Liu
Jing Liu
HQHeng Qi
Heng Qi
QDQionghai Dai
Qionghai Dai

1 May 2019 in Pattern Recognition
Verified
Journal Article
Closed access
KTKewei Tang
Kewei Tang
ZSZhixun Su
Zhixun Su
YLYang Liu
Yang Liu
WJWei Jiang
Wei Jiang
JZJie Zhang
Jie Zhang
XSXiyan Sun
Xiyan Sun

1 August 2019 in Neural Networks
Verified
Journal Article
Closed access
KTKewei Tang
Kewei Tang
ZSZhixun Su
Zhixun Su
JZJie Zhang
Jie Zhang
LCLihong Cui
Lihong Cui
WJWei Jiang
Wei Jiang
XSXiyan Sun
Xiyan Sun

7 July 2017 in Multimedia Tools and Applications
Verified
Journal Article
Closed access
PDF file
LXLing Xing
Ling Xing
HDHao Dong
Hao Dong
WJWei Jiang
Wei Jiang
KTKewei Tang
Kewei Tang

30 October 2024 in Neurocomputing
Verified
Journal Article
Closed access
WJWei Jiang
Wei Jiang
YLYujie Luan
Yujie Luan
KTKewei Tang
Kewei Tang
LWLijun Wang
Lijun Wang
NZNan Zhang
Nan Zhang
HQHeng Qi
Heng Qi

1 January 2020 in Chinese Journal of Electronics
Verified
Journal Article
Open access
PDF file
WJWei Jiang
Wei Jiang
TMTingting Ma
Tingting Ma
XFXiaoting Feng
Xiaoting Feng
YZYun Zhai
Yun Zhai
KTKewei Tang
Kewei Tang
JZJie Zhang
Jie Zhang
Various data representation algorithms have been proposed for gene expression. There are some shortcomings in traditional gene expression methods, such as learning the ideal affinity matrix to effectively capture the geometric structure of genetic data space, and reducing noises and outliers influences of data input. We propose a novel matrix factorization algorithm called Robust semi-nonnegative matrix factorization (RSNMF) with adaptive graph regularization, which simultaneously performs matrix robust factorization with learning affinity matrix in a unified optimization framework. RSNMF also uses a loss function based on l2;1-norm to improve the robustness of the model against noises and outliers. A novel Augmented Lagrange multiplier (ALM) is designed to obtain the optimal solution of RSNMF. The results of extensive experiments that were performed on gene expression datasets demonstrate that RSNMF outperforms the other algorithms, which validates the effectiveness and robustness of RSNMF.