LGOct 7, 2022

Elastic Step DQN: A novel multi-step algorithm to alleviate overestimation in Deep QNetworks

arXiv:2210.03325v133 citationsh-index: 27
Originality Incremental advance
AI Analysis

This work addresses a long-standing issue in reinforcement learning for AI agents, offering an incremental improvement over existing multi-step DQN methods.

The paper tackles the overestimation bias and instability in Deep Q-Networks by proposing Elastic Step DQN, a novel algorithm that dynamically adjusts the multi-step update horizon based on state similarity, which outperforms fixed-step methods and reduces overestimation in several OpenAI Gym environments.

Deep Q-Networks algorithm (DQN) was the first reinforcement learning algorithm using deep neural network to successfully surpass human level performance in a number of Atari learning environments. However, divergent and unstable behaviour have been long standing issues in DQNs. The unstable behaviour is often characterised by overestimation in the $Q$-values, commonly referred to as the overestimation bias. To address the overestimation bias and the divergent behaviour, a number of heuristic extensions have been proposed. Notably, multi-step updates have been shown to drastically reduce unstable behaviour while improving agent's training performance. However, agents are often highly sensitive to the selection of the multi-step update horizon ($n$), and our empirical experiments show that a poorly chosen static value for $n$ can in many cases lead to worse performance than single-step DQN. Inspired by the success of $n$-step DQN and the effects that multi-step updates have on overestimation bias, this paper proposes a new algorithm that we call `Elastic Step DQN' (ES-DQN). It dynamically varies the step size horizon in multi-step updates based on the similarity of states visited. Our empirical evaluation shows that ES-DQN out-performs $n$-step with fixed $n$ updates, Double DQN and Average DQN in several OpenAI Gym environments while at the same time alleviating the overestimation bias.

Foundations

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