HyperController: A Hyperparameter Controller for Fast and Stable Training of Reinforcement Learning Neural Networks (2504.19382v1)

Abstract: We introduce Hyperparameter Controller (HyperController), a computationally efficient algorithm for hyperparameter optimization during training of reinforcement learning neural networks. HyperController optimizes hyperparameters quickly while also maintaining improvement of the reinforcement learning neural network, resulting in faster training and deployment. It achieves this by modeling the hyperparameter optimization problem as an unknown Linear Gaussian Dynamical System, which is a system with a state that linearly changes. It then learns an efficient representation of the hyperparameter objective function using the Kalman filter, which is the optimal one-step predictor for a Linear Gaussian Dynamical System. To demonstrate the performance of HyperController, it is applied as a hyperparameter optimizer during training of reinforcement learning neural networks on a variety of OpenAI Gymnasium environments. In four out of the five Gymnasium environments, HyperController achieves highest median reward during evaluation compared to other algorithms. The results exhibit the potential of HyperController for efficient and stable training of reinforcement learning neural networks.

HyperController: A Hyperparameter Controller for Fast and Stable Training of Reinforcement Learning Neural Networks

The paper "HyperController: A Hyperparameter Controller for Fast and Stable Training of Reinforcement Learning Neural Networks" presents a novel approach for optimizing hyperparameters in the training of reinforcement learning (RL) neural networks. The authors propose HyperController, an algorithm designed to enhance the efficiency of hyperparameter tuning during the RL training process. By modeling the hyperparameter optimization problem as an unknown Linear Gaussian Dynamical System (LGDS) and employing a Kalman filter for state prediction, HyperController promises rapid and stable training along with optimal performance enhancements.

Key Contributions

1. Modeling with LGDS: The paper introduces the concept of treating hyperparameter optimization as a problem governed by LGDS, which is characterized by linear state changes over time. This model allows the application of efficient prediction techniques like the Kalman filter.
2. Efficient Representation Learning: HyperController learns a compact and computationally efficient representation of the LGDS parameters. This reduces the computational load by requiring only $\mathcal{O}(s^3)$ operations per update, where $s$ is significantly smaller than $n$, the number of samples.
3. Discretization Strategy: The algorithm performs hyperparameter optimization by discretizing the hyperparameter space, thereby reducing complexity. It employs separate optimization strategies for each parameter, circumventing the curse of dimensionality typically associated with high-dimensional hyperparameter spaces.
4. Regret Analysis: To quantify its performance, the paper provides a theoretical bound on regret, demonstrating that HyperController achieves competitive results compared to benchmarks while maintaining computational efficiency.

Empirical Validation

The authors experimentally validate HyperController using a variety of environments from the OpenAI Gymnasium. In tests involving environments like HalfCheetah-v4 and Reacher-v4, HyperController demonstrated the highest median rewards during evaluation in four out of five tasks. Importantly, it achieved these outcomes in far less time compared to GP-UCB and PB2, two leading hyperparameter optimization algorithms.

Implications and Future Directions

The approach established by HyperController has meaningful implications for the development of AI systems, particularly in contexts like autonomous systems and robotics where rapid and robust learning is paramount. The ability to efficiently optimize hyperparameters online may facilitate quicker deployments and more adaptable AI models. Future research may expand upon these foundational concepts to explore on-policy adaptations during deployment, potentially improving model responsiveness to real-time environmental changes.

Overall, the paper provides a compelling addition to the repertoire of tools for hyperparameter optimization in RL, offering both theoretical insights and practical enhancements for model training.