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Ying Tang 0002
Person information
- affiliation: Chengdu University of Technology, College of Cyber Security, Chengdu, China
Other persons with the same name
- Ying Tang — disambiguation page
- Ying Tang 0001
— Rowan University, Electrical and Computer Engineering, Glassboro, NJ, USA
- Ying Tang 0003
- Ying Tang 0004
- Ying Tang 0005
- Ying Tang 0006
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2020 – today
- 2020
- [j11]Ying Tang
Beyond EM: A faster Bayesian linear regression algorithm without matrix inversions. Neurocomputing 378: 435-440 (2020)
2010 – 2019
- 2019
- [j10]Ying Tang
Independent component analysis employing exponentials of sparse antisymmetric matrices. Neurocomputing 325: 172-181 (2019) - [j9]Ying Tang
Iteration on single vector for extracting two extremal eigenpairs of symmetric matrices. Neurocomputing 332: 129-136 (2019) - [j8]Ying Tang
Two-hop walks indicate PageRank order. Pattern Recognit. 95: 201-210 (2019) - [j7]Ying Tang
Fast orthogonal recurrent neural networks employing a novel parametrisation for orthogonal matrices. Signal Process. 163: 11-17 (2019) - 2016
- [j6]Ying Tang
Pairwise comparisons in spectral ranking. Neurocomputing 216: 561-569 (2016) - 2013
- [j5]Hang Tan, Xianhe Huang, Ying Tang
New ICA Algorithms based on Special linear Group. Int. J. Model. Simul. Sci. Comput. 4(1): 1250028 (2013) - [j4]Xiongfei Zou, Ying Tang
Neural-Network-Based Approach for Extracting Eigenvectors and Eigenvalues of Real Normal Matrices and Some Extension to Real Matrices. J. Appl. Math. 2013: 597628:1-597628:13 (2013) - 2012
- [c1]Hang Tan, Xianhe Huang, Huachun Tan, Ying Tang
A Novel Neural Network Approach for Computing Eigen-Pairs of Real Antisymmetric Matrices. AICI 2012: 658-665 - 2010
- [j3]Ying Tang
Another neural network based approach for computing eigenvalues and eigenvectors of real skew-symmetric matrices. Comput. Math. Appl. 60(5): 1385-1392 (2010) - [j2]Ying Tang
Notes on "Recurrent neural network model for computing largest and smallest generalized eigenvalue". Neurocomputing 73(4-6): 1006-1012 (2010) - [j1]Ying Tang
Normalized natural gradient in independent component analysis. Signal Process. 90(9): 2773-2777 (2010)
Coauthor Index
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