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Inverse Reinforcement Q-Learning Through Expert Imitation for Discrete-Time Systems
IEEE Transactions on Neural Networks and Learning Systems
|September 14, 2021
Summary
This study introduces a new inverse reinforcement learning (RL) method for agents to learn optimal behaviors by observing experts. The approach enables a learner agent to reconstruct an expert
Area of Science:
- Robotics and Control Systems
- Artificial Intelligence
- Machine Learning
Background:
- Inverse reinforcement learning (RL) involves a learner agent observing an expert agent to infer its cost function.
- Existing methods often require knowledge of the expert agent's dynamics, limiting their applicability.
- Behavior imitation is crucial for developing intelligent agents that can perform complex tasks.
Purpose of the Study:
- To develop a novel inverse RL approach for discrete-time (DT) agents to solve behavior imitation problems.
- To enable a learner agent to determine an expert's cost function solely from observed behavior trajectories.
- To achieve optimal imitation of expert behavior without prior knowledge of agent dynamics.
Main Methods:
- Formulation of a DT behavior imitation problem where the expert's cost function is unknown.
- Development of an inverse RL scheme combining policy iteration, inverse optimal control, and optimal control.
- Introduction of an inverse reinforcement Q-learning algorithm, an extension of RL Q-learning, independent of agent dynamics.
Main Results:
- The proposed inverse RL approach successfully reconstructs the expert's cost function and feedback gain.
- The inverse reinforcement Q-learning algorithm demonstrates stability, convergence, and optimality.
- The study highlights a key property regarding the non-uniqueness of the solution.
Conclusions:
- The developed inverse RL approach effectively solves the behavior imitation problem for DT agents.
- The inverse reinforcement Q-learning algorithm provides a robust method for learning expert behaviors without needing agent dynamics.
- Simulation experiments validate the effectiveness and practical applicability of the proposed method.
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