skip to main content
10.1145/3127942.3127956acmotherconferencesArticle/Chapter ViewAbstractPublication PagesicacsConference Proceedingsconference-collections
research-article

Further Investigations on Noise-Tolerant Zeroing Neural Network for Time-Varying Quadratic Programming with Robotic Applications

Published: 10 August 2017 Publication History

Abstract

Recently, a modified zeroing neural network (MZNN) model has been presented for solving quadratic programming problems, which is of noise-tolerant ability. In this paper, we conduct further investigations on such a model and then present a nonlinear function activated model. Finally, the presented nonlinear function activated model is applied to the motion control of robots.

References

[1]
Jin, L., and Li, S. 2017. Distributed task allocation of multiple robots: A control perspective. IEEE Transactions on Systems, Man, and Cybernetics: Systems.
[2]
Jin, L., Li, S., Xiao, L., Lu, R., and Liao, B. 2017. Cooperative motion generation in a distributed network of redundant robot manipulators with noises. IEEE Transactions on Systems, Man, and Cybernetics: Systems.
[3]
Li, S., Cui, H., Li, Y., Liu, B., and Lou, Y. 2013. Decentralized control of collaborative redundant manipulators with partial command coverage via locally connected recurrent neural networks. Neural Computing and Applications, 23(3-4):1051--1060.
[4]
Zhang, Y., and Li, S. 2017. Distributed biased min-consensus with applications to shortest path planning. IEEE Transactions on Automatic Control.
[5]
Jin, L., and Li, S. 2017. Nonconvex function activated zeroing neural network models for dynamic quadratic programming subject to equality and inequality constraints. Neurocomputing.
[6]
Jin, L., Li, S., La, H. M., and Luo, X. 2017. Manipulability optimization of redundant manipulators using dynamic neural networks. IEEE Transactions on Industrial Electronics.
[7]
Jin, L., and Zhang, Y. 2014. Discrete-time zhang neural network for online time-varying nonlinear optimization with application to manipulator motion generation. IEEE Transactions on Neural Networks and Learning Systems.
[8]
Jin, L., and Zhang, Y. 2015. G2-type SRMPC scheme for synchronous manipulation of two redundant robot arms. IEEE transactions on cybernetics, 45(2):153--164.
[9]
Jin, L., Zhang, Y., Li, S., and Zhang, Y. 2016. Modified ZNN for time-varying quadratic programming with inherent tolerance to noises and its application to kinematic redundancy resolution of robot manipulators. IEEE Transactions on Industrial Electronics, 63(11):6978--6988.
[10]
Jin, L., Zhang, Y., and Li, S. 2016. Integration-enhanced Zhang neural network for real-time-varying matrix inversion in the presence of various kinds of noises. IEEE transactions on neural networks and learning systems, 27(12):2615--2627.
[11]
Jin, L., Zhang, Y., Li, S., and Zhang, Y. 2017. Noise-tolerant ZNN models for solving time-varying zero-finding problems: A control-theoretic approach. IEEE Transactions on Automatic Control.
[12]
Li, S., He, J., Li, Y., and Rafique, M. U. 2017. Distributed recurrent neural networks for cooperative control of manipulators: A game-theoretic perspective. IEEE transactions on neural networks and learning systems, 28(2):415--426.
[13]
Li, S., Wang, H., and Rafique, M. U. 2017. A novel recurrent neural network for manipulator control with improved noise tolerance. IEEE Transactions on Neural Networks and Learning Systems.
[14]
Li, S., Zhang, Y., and Jin, L. 2016. Kinematic control of redundant manipulators using neural networks. IEEE Transactions on Neural Networks and Learning Systems.
[15]
Li, S., Zhou, M., Luo, X., and You, Z. H. 2017. Distributed winner-take-all in dynamic networks. IEEE Transactions on Automatic Control, 62(2):577--589.
[16]
Liao, B., Zhang, Y., and Jin, L. 2016. Taylor o(h3) discretization of znn models for dynamic equality-constrained quadratic programming with application to manipulators. IEEE transactions on neural networks and learning systems, 27(2):225--237.
[17]
Meyer, C. D. 2000. Matrix analysis and applied linear algebra, volume 2. Siam.
[18]
Boyd, S. and Vandenberghe, L. 2004. Convex optimization. Cambridge university press.
[19]
Strang, G. and Strang, G. 1976. Linear algebra and its applications. Number 04; QA184, S8.
[20]
Zhang, Y. and Li, S. 2017. Time-scale expansion-based approximated optimal control for underactuated systems using projection neural networks. IEEE Transactions on Systems, Man, and Cybernetics: Systems.
[21]
Zhang, Y., Li, S., and Liu, X. 2017. Adaptive near-optimal control of uncertain systems with application to underactuated surface vessels. IEEE Transactions on Control Systems Technology.
[22]
Jin, L., Li, S., and Hu, B. 2017. RNN Models for Dynamic Matrix Inversion: A Control-Theoretical Perspective. IEEE Transactions on Industrial Informatics.
[23]
Zhang, Y., Li, S., and Guo, H. 2017. A type of biased consensus-based distributed neural network for path planning. Nonlinear Dynamics.
[24]
Jin, L., Li, S., Liao, B., and Zhang, Z. 2017. Zeroing neural networks: A survey. Neurocomputing.

Cited By

View all
  • (2024)A novel fixed-time error-monitoring neural network for solving dynamic quaternion-valued Sylvester equationsNeural Networks10.1016/j.neunet.2023.11.058170(494-505)Online publication date: Feb-2024
  • (2022)A Systematic Literature Review on Quadratic ProgrammingProceedings of Seventh International Congress on Information and Communication Technology10.1007/978-981-19-2397-5_66(739-747)Online publication date: 17-Aug-2022

Index Terms

  1. Further Investigations on Noise-Tolerant Zeroing Neural Network for Time-Varying Quadratic Programming with Robotic Applications

    Recommendations

    Comments

    Information & Contributors

    Information

    Published In

    cover image ACM Other conferences
    ICACS '17: Proceedings of the 1st International Conference on Algorithms, Computing and Systems
    August 2017
    117 pages
    ISBN:9781450352840
    DOI:10.1145/3127942
    Permission to make digital or hard copies of all or part of this work for personal or classroom use is granted without fee provided that copies are not made or distributed for profit or commercial advantage and that copies bear this notice and the full citation on the first page. Copyrights for components of this work owned by others than ACM must be honored. Abstracting with credit is permitted. To copy otherwise, or republish, to post on servers or to redistribute to lists, requires prior specific permission and/or a fee. Request permissions from [email protected]

    Publisher

    Association for Computing Machinery

    New York, NY, United States

    Publication History

    Published: 10 August 2017

    Permissions

    Request permissions for this article.

    Check for updates

    Author Tags

    1. Time-varying quadratic programming
    2. Zeroing neural networks
    3. redundant manipulators

    Qualifiers

    • Research-article
    • Research
    • Refereed limited

    Conference

    ICACS '17

    Contributors

    Other Metrics

    Bibliometrics & Citations

    Bibliometrics

    Article Metrics

    • Downloads (Last 12 months)7
    • Downloads (Last 6 weeks)1
    Reflects downloads up to 07 Mar 2025

    Other Metrics

    Citations

    Cited By

    View all
    • (2024)A novel fixed-time error-monitoring neural network for solving dynamic quaternion-valued Sylvester equationsNeural Networks10.1016/j.neunet.2023.11.058170(494-505)Online publication date: Feb-2024
    • (2022)A Systematic Literature Review on Quadratic ProgrammingProceedings of Seventh International Congress on Information and Communication Technology10.1007/978-981-19-2397-5_66(739-747)Online publication date: 17-Aug-2022

    View Options

    Login options

    View options

    PDF

    View or Download as a PDF file.

    PDF

    eReader

    View online with eReader.

    eReader

    Figures

    Tables

    Media

    Share

    Share

    Share this Publication link

    Share on social media