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A Multi-Fidelity Control Variate Approach for Policy Gradient Estimation

Created by
  • Haebom

Author

Xinjie Liu, Cyrus Neary, Kushagra Gupta, Wesley A. Suttle, Christian Ellis, Ufuk Topcu, David Fridovich-Keil

Outline

This paper presents a Multi-fidelity Policy Gradients (MFPGs) framework to address the challenges faced by reinforcement learning (RL) algorithms, which struggle with massive data requirements for real-world deployment or costly simulation training. MFPG constructs an unbiased variance-reducing estimator for on-policy policy gradients by blending a small amount of target environment data with control variables from low-quality simulation data. Specifically, it implements a multi-fidelity variant of the classic REINFORCE algorithm, ensuring asymptotic convergence of REINFORCE in the target environment under standard assumptions and achieving faster finite-sample convergence than training using only high-quality data. MFPG is evaluated on a simulation robot benchmark, demonstrating superior performance despite its simplicity and minimal tuning overhead, leveraging both limited high-quality data and abundant low-quality data. Furthermore, MFPG demonstrates effectiveness even in low-quality, unrewarded environments, enhancing sim-to-real transfer efficiency and offering a trade-off between policy performance and data collection cost.

Takeaways, Limitations

Takeaways:
MFPG addresses the lack of real-world data, improving the efficiency of real-world deployment and high-cost simulation training of reinforcement learning algorithms.
MFPG leverages low-quality simulation data to increase data efficiency and improve policy performance.
MFPG exhibits robust performance even under diverse dynamical differences and in environments with poor quality compensation.
MFPG contributes to solving the sim-to-real transition problem, providing a balance between policy performance and data collection cost.
Limitations:
The performance of MFPG can be affected by the quality of low-quality simulation data.
The effectiveness of MFPG may vary across specific environments and tasks, and further research is needed to determine its generalizability.
Additional considerations may arise during the implementation and tuning of the algorithm.
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