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Near Optimal Event-Triggered Control of Nonlinear Discrete-Time Systems Using Neurodynamic Programming
IEEE Transactions on Neural Networks and Learning Systems
|August 19, 2015
Summary
This study introduces event-driven neurodynamic programming (NDP) for uncertain nonlinear systems. This approach reduces computation by triggering control updates only when necessary, ensuring near-optimal performance and system stability.
Area of Science:
- Control Systems Engineering
- Artificial Intelligence
- Nonlinear Dynamics
Background:
- Controlling uncertain nonlinear discrete-time systems presents significant challenges.
- Traditional control methods often require frequent updates, leading to high computational load.
- Neurodynamic programming (NDP) offers a framework for optimal control but can be computationally intensive.
Purpose of the Study:
- To develop an event-triggered near-optimal control strategy for uncertain nonlinear discrete-time systems.
- To reduce computational burden by minimizing control updates.
- To ensure system stability and desired approximation accuracy.
Main Methods:
- Utilized event-driven neurodynamic programming (NDP) for control policy design.
- Employed a neural network (NN)-based identifier with event-based data to learn system dynamics.
- Implemented an actor-critic framework for learning cost functions and optimal control inputs.
- Derived an adaptive event-trigger condition to determine update instants.
- Applied Lyapunov techniques to guarantee closed-loop system boundedness.
Main Results:
- Achieved near-optimal control performance without traditional value or policy iterations.
- Demonstrated significant computational reduction through analysis of nontrivial inter-event times.
- Validated controller performance via simulation results.
- Successfully developed an event-driven NDP approach.
Conclusions:
- The proposed event-driven NDP method effectively controls uncertain nonlinear discrete-time systems.
- The adaptive event-triggering mechanism ensures computational efficiency and desired accuracy.
- The approach guarantees system stability, offering a practical solution for complex control problems.
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