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The book aims to solve the discrete implementation problems of continuous-time neural network models while improving the performance of neural networks by using various Zhang Time Discretization (ZTD) formulas.
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The book aims to solve the discrete implementation problems of continuous-time neural network models while improving the performance of neural networks by using various Zhang Time Discretization (ZTD) formulas.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Produktdetails
- Produktdetails
- Verlag: Taylor & Francis Ltd (Sales)
- Seitenzahl: 323
- Erscheinungstermin: 7. August 2024
- Englisch
- Abmessung: 254mm x 178mm x 21mm
- Gewicht: 830g
- ISBN-13: 9781032806242
- ISBN-10: 1032806249
- Artikelnr.: 70147877
- Verlag: Taylor & Francis Ltd (Sales)
- Seitenzahl: 323
- Erscheinungstermin: 7. August 2024
- Englisch
- Abmessung: 254mm x 178mm x 21mm
- Gewicht: 830g
- ISBN-13: 9781032806242
- ISBN-10: 1032806249
- Artikelnr.: 70147877
Yunong Zhang, PH.D., earned his B.S. degree from Huazhong University of Science and Technology, Wuhan, China, in 1996, his M.S. degree from South China University of Technology, Guangzhou, China, in 1999, and his Ph.D. from the Chinese University of Hong Kong, Shatin, Hong Kong, China, in 2003. He is currently a professor at the School of Computer Science and Engineering, Sun Yat-sen University, Guangzhou, China. Dr. Zhang was supported by the Program for New Century Excellent Talents in Universities in 2007. He received the Best Paper Award from the International Symposium on Systems and Control in Aeronautics and Astronautics (ISSCAA) in 2008 and the Best Paper Award from the International Conference on Automation and Logistics (ICAL) in 2011. He was among the Highly Cited Scholars of China selected and published by Elsevier from 2014 to 2022. Jinjin Guo, Ph.D., earned her B.E. degree in measurement technology and instrument from Nanchang University, Nanchang, China, in 2016, her M.E. degree in control engineering from Sun Yat-sen University, Guangzhou, China, in 2018, and her Ph.D. in computer science and technology from Sun Yat-sen University, Guangzhou, China, in 2022. She is currently a lecturer at the School of Computer Science, Guangdong Polytechnic Normal University, Guangzhou, China. Her main research interests include neural networks, numerical computation, and tracking control.
1 Future Matrix Right Pseudoinversion 2 Future Equality-Constrained
Quadratic Programming 3 Future Matrix Inversion With Noises 4 Future Matrix
Pseudoinversion 5 Future Constrained Nonlinear Optimization With O(g3) 6
Future Unconstrained Nonlinear Optimization With O(g4) 7 Future
Different-Layer Inequation-Equation System Solving With O(g5) 8 Future
Matrix Square Root Finding With O(g6) 9 Tracking Control of Serial and
Parallel Manipulators 10 Future Matrix Inversion with Sometimes-Singular
Coefficient Matrix 11 Repetitive Motion Control of Redundant Manipulators
12 Future Different-Layer Equation System Solving 13 Future Matrix
Equations Solving 14 Minimum Joint Motion Control of Redundant Manipulators
15 Euler-Precision General Formula of ZTD 16 Lagrange
Numerical-Differentiation Formulas
Quadratic Programming 3 Future Matrix Inversion With Noises 4 Future Matrix
Pseudoinversion 5 Future Constrained Nonlinear Optimization With O(g3) 6
Future Unconstrained Nonlinear Optimization With O(g4) 7 Future
Different-Layer Inequation-Equation System Solving With O(g5) 8 Future
Matrix Square Root Finding With O(g6) 9 Tracking Control of Serial and
Parallel Manipulators 10 Future Matrix Inversion with Sometimes-Singular
Coefficient Matrix 11 Repetitive Motion Control of Redundant Manipulators
12 Future Different-Layer Equation System Solving 13 Future Matrix
Equations Solving 14 Minimum Joint Motion Control of Redundant Manipulators
15 Euler-Precision General Formula of ZTD 16 Lagrange
Numerical-Differentiation Formulas
1 Future Matrix Right Pseudoinversion 2 Future Equality-Constrained
Quadratic Programming 3 Future Matrix Inversion With Noises 4 Future Matrix
Pseudoinversion 5 Future Constrained Nonlinear Optimization With O(g3) 6
Future Unconstrained Nonlinear Optimization With O(g4) 7 Future
Different-Layer Inequation-Equation System Solving With O(g5) 8 Future
Matrix Square Root Finding With O(g6) 9 Tracking Control of Serial and
Parallel Manipulators 10 Future Matrix Inversion with Sometimes-Singular
Coefficient Matrix 11 Repetitive Motion Control of Redundant Manipulators
12 Future Different-Layer Equation System Solving 13 Future Matrix
Equations Solving 14 Minimum Joint Motion Control of Redundant Manipulators
15 Euler-Precision General Formula of ZTD 16 Lagrange
Numerical-Differentiation Formulas
Quadratic Programming 3 Future Matrix Inversion With Noises 4 Future Matrix
Pseudoinversion 5 Future Constrained Nonlinear Optimization With O(g3) 6
Future Unconstrained Nonlinear Optimization With O(g4) 7 Future
Different-Layer Inequation-Equation System Solving With O(g5) 8 Future
Matrix Square Root Finding With O(g6) 9 Tracking Control of Serial and
Parallel Manipulators 10 Future Matrix Inversion with Sometimes-Singular
Coefficient Matrix 11 Repetitive Motion Control of Redundant Manipulators
12 Future Different-Layer Equation System Solving 13 Future Matrix
Equations Solving 14 Minimum Joint Motion Control of Redundant Manipulators
15 Euler-Precision General Formula of ZTD 16 Lagrange
Numerical-Differentiation Formulas