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Automatic Noise Filtering with Dynamic Sparse Training in Deep Reinforcement Learning

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arxiv 2302.06548 v1 pith:AAXDDEKT submitted 2023-02-13 cs.LG cs.AI

classification cs.LGcs.AI
keywords learningfeaturesinformationnoisereinforcementenvironmentfilteringsparse
verification ladder T0 review T1 audit T2 compute T3 formal
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abstract

Tomorrow's robots will need to distinguish useful information from noise when performing different tasks. A household robot for instance may continuously receive a plethora of information about the home, but needs to focus on just a small subset to successfully execute its current chore. Filtering distracting inputs that contain irrelevant data has received little attention in the reinforcement learning literature. To start resolving this, we formulate a problem setting in reinforcement learning called the $\textit{extremely noisy environment}$ (ENE), where up to $99\%$ of the input features are pure noise. Agents need to detect which features provide task-relevant information about the state of the environment. Consequently, we propose a new method termed $\textit{Automatic Noise Filtering}$ (ANF), which uses the principles of dynamic sparse training in synergy with various deep reinforcement learning algorithms. The sparse input layer learns to focus its connectivity on task-relevant features, such that ANF-SAC and ANF-TD3 outperform standard SAC and TD3 by a large margin, while using up to $95\%$ fewer weights. Furthermore, we devise a transfer learning setting for ENEs, by permuting all features of the environment after 1M timesteps to simulate the fact that other information sources can become relevant as the world evolves. Again, ANF surpasses the baselines in final performance and sample complexity. Our code is available at https://github.com/bramgrooten/automatic-noise-filtering

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  1. NeuroTrails: Training with Dynamic Sparse Heads as the Key to Effective Ensembling

    cs.LG 2025-05 conditional novelty 6.0 of 10

    Dynamic sparse training of multiple heads on a shared backbone outperforms full dense ensembles on ImageNet and C4 while using less compute.

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