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ZG Control for Ship Course Tracking with Singularity Considered and Solved.

, , , , and . DASC, page 352-357. IEEE Computer Society, (2013)

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Using topological characteristics to evaluate complex network models can be misleading, , and . CoRR, (2010)Different complex ZFs leading to different complex ZNN models for time-varying complex matrix inversion., , and . ICCA, page 1330-1335. IEEE, (2013)Quadratic-programming based self-motion planning with no target-configuration assigned for planar robot arms., , , , and . ICCA, page 534-539. IEEE, (2010)Recurrent neural networks for nonlinear output regulation., and . Autom., 37 (8): 1161-1173 (2001)Modeling and Verification of Zhang Neural Networks for Online Solution of Time-Varying Quadratic Minimization and Programming., , and . ISICA, volume 5821 of Lecture Notes in Computer Science, page 101-110. Springer, (2009)New 5-Step Discrete-Time Zeroing Neuronet for Time-Dependent Matrix Square Root Finding., , , , , and . ICSAI, page 943-949. IEEE, (2019)Solving for Inverse-Like Dynamic Matrices of Variables and Derivatives Using Zhang Neural Dynamics (ZND) Equivalency., , and . ICSAI, page 967-972. IEEE, (2019)A continuous-time model and simulative verifications of Zhang-gradient type Zhang reciprocal for time-varying numbers., , , , and . ICNC, page 750-754. IEEE, (2013)Continuous and discrete zeroing neural dynamics handling future unknown-transpose matrix inequality as well as scalar inequality of linear class., and . Numer. Algorithms, 83 (2): 529-547 (2020)New Discrete-Time Models of Zeroing Neural Network Solving Systems of Time-Variant Linear and Nonlinear Inequalities., and . IEEE Trans. Syst. Man Cybern. Syst., 50 (2): 565-576 (2020)