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2020 – today
- 2024
[j10]Changxin Mo, Weiyang Ding, Yimin Wei
:
Perturbation Analysis on T-Eigenvalues of Third-Order Tensors. J. Optim. Theory Appl. 202(2): 668-702 (2024)- [j9]Dimitrios Gerontitis, Changxin Mo, Predrag S. Stanimirovic, Vasilios N. Katsikis:
Improved zeroing neural models based on two novel activation functions with exponential behavior. Theor. Comput. Sci. 986: 114328 (2024) - 2023
- [j8]Xuezhong Wang, Maolin Che, Changxin Mo, Yimin Wei:
Solving the system of nonsingular tensor equations via randomized Kaczmarz-like method. J. Comput. Appl. Math. 421: 114856 (2023) - [j7]Dimitrios Gerontitis, Changxin Mo, Predrag S. Stanimirovic, Panagiotis Tzekis, Vasilios N. Katsikis:
A novel extended Li zeroing neural network for matrix inversion. Neural Comput. Appl. 35(19): 14129-14152 (2023) - 2022
- [j6]Xifu Liu, Changxin Mo:
Calculating C-eigenpairs of piezoelectric-type tensors via a Z-eigenpair method. Appl. Math. Comput. 426: 127124 (2022) - [j5]Xuezhong Wang, Changxin Mo, Sanzheng Qiao, Yimin Wei:
Predefined-time convergent neural networks for solving the time-varying nonsingular multi-linear tensor equations. Neurocomputing 472: 68-84 (2022) - 2021
- [j4]Changxin Mo, Dimitrios Gerontitis, Predrag S. Stanimirovic:
Solving the time-varying tensor square root equation by varying-parameters finite-time Zhang neural network. Neurocomputing 445: 309-325 (2021) - [j3]Xuezhong Wang, Changxin Mo, Maolin Che, Yimin Wei:
Accelerated dynamical approaches for finding the unique positive solution of KS-tensor equations. Numer. Algorithms 88(4): 1787-1810 (2021) - [i1]Changxin Mo, Weiyang Ding:
Perturbation analysis of third-order tensor eigenvalue problem based on tensor-tensor multiplication. CoRR abs/2108.09502 (2021) - 2020
- [j2]Changxin Mo, Xuezhong Wang, Yimin Wei:
Time-varying generalized tensor eigenanalysis via Zhang neural networks. Neurocomputing 407: 465-479 (2020)
2010 – 2019
- 2019
- [j1]Changxin Mo, Chaoqian Li, Xuezhong Wang, Yimin Wei:
Z-eigenvalues based structured tensors: $$\mathcal {M}_z$$-tensors and strong $$\mathcal {M}_z$$-tensors. Comput. Appl. Math. 38(4) (2019)
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