Abstract
A novel optimal trajectory tracking scheme is introduced for nonlinear continuous-time systems in strict feedback form with uncertain dynamics by using neural networks (NNs). The method employs an actor-critic-based NN back-stepping technique for minimizing a discounted value function along with an identifier to approximate unknown system dynamics that are expressed in augmented form. Novel online weight update laws for the actor and critic NNs are derived by using both the NN identifier and Hamilton-Jacobi-Bellman residual error. A new continual lifelong learning technique utilizing the Fisher Information Matrix via Hamilton-Jacobi-Bellman residual error is introduced to obtain the significance of weights in an online mode to overcome the issue of catastrophic forgetting for NNs, and closed-loop stability is analyzed and demonstrated. The effectiveness of the proposed method is shown in simulation by contrasting the proposed with a recent method from the literature on an underactuated unmanned aerial vehicle, covering both its translational and attitude dynamics.
Recommended Citation
I. Ganie and S. Jagannathan, "Continual Online Learning-Based Optimal Tracking Control Of Nonlinear Strict-Feedback Systems: Application To Unmanned Aerial Vehicles," Complex Engineering Systems, vol. 4, no. 1, article no. 4, OAE Publishing, Mar 2024.
The definitive version is available at https://doi.org/10.20517/ces.2023.35
Department(s)
Electrical and Computer Engineering
Second Department
Computer Science
Publication Status
Open Access
Keywords and Phrases
Continual lifelong learning; neural networks; optimal control; strict-feedback systems; unmanned aerial vehicles
International Standard Serial Number (ISSN)
2770-6249
Document Type
Article - Journal
Document Version
Final Version
File Type
text
Language(s)
English
Rights
© 2024 The Authors, All rights reserved.
Creative Commons Licensing
This work is licensed under a Creative Commons Attribution 4.0 License.
Publication Date
01 Mar 2024
Comments
Office of Naval Research, Grant N00014-21-1-2232