A Temporally Correlated Latent Exploration for Reinforcement Learning

Oh, SuMin, Kim, WanSoo, Kim, HyunJin

arXiv.org Artificial Intelligence 

Efficient exploration remains one of the longstanding problems of deep reinforcement learning. Instead of depending solely on extrinsic rewards from the environments, existing methods use intrinsic rewards to enhance exploration. However, we demonstrate that these methods are vulnerable to Noisy TV and stochasticity. To tackle this problem, we propose Temporally Correlated Latent Exploration (TeCLE), which is a novel intrinsic reward formulation that employs an action-conditioned latent space and temporal correlation. The action-conditioned latent space estimates the probability distribution of states, thereby avoiding the assignment of excessive intrinsic rewards to unpredictable states and effectively addressing both problems. Whereas previous works inject temporal correlation for action selection, the proposed method injects it for intrinsic reward computation. We find that the injected temporal correlation determines the exploratory behaviors of agents. Various experiments show that the environment where the agent performs well depends on the amount of temporal correlation. To the best of our knowledge, the proposed TeCLE is the first approach to consider the actionconditioned latent space and temporal correlation for curiosity-driven exploration. We prove that the proposed TeCLE can be robust to the Noisy TV and stochasticity in benchmark environments, including Minigrid and Stochastic Atari. Reinforcement learning (RL) agents learn how to act to maximize the expected return of a policy. However, in real-world environments where rewards are sparse, agents do not have access to continuous rewards, which makes learning difficult. Inspired by human beings, numerous studies address this issue through intrinsic motivation, which uses so-called bonus or intrinsic reward to encourage agents to learn environments when extrinsic rewards are rarely provided (Schmidhuber, 1991b; Oudeyer & Kaplan, 2007a; Schmidhuber, 2010).

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