LGMLJan 12, 2020

Deep Reinforcement Learning for Complex Manipulation Tasks with Sparse Feedback

arXiv:2001.03877v1
Originality Incremental advance
AI Analysis

This work addresses the problem of sparse feedback in complex manipulation tasks for reinforcement learning researchers, representing an incremental advancement over existing methods.

The paper tackled the challenge of learning optimal policies from sparse feedback in reinforcement learning by proposing three algorithms based on Hindsight Experience Replay (HER) to improve its performance, resulting in vast improvements in final success rate and sample efficiency compared to the original HER algorithm.

Learning optimal policies from sparse feedback is a known challenge in reinforcement learning. Hindsight Experience Replay (HER) is a multi-goal reinforcement learning algorithm that comes to solve such tasks. The algorithm treats every failure as a success for an alternative (virtual) goal that has been achieved in the episode and then generalizes from that virtual goal to real goals. HER has known flaws and is limited to relatively simple tasks. In this thesis, we present three algorithms based on the existing HER algorithm that improves its performances. First, we prioritize virtual goals from which the agent will learn more valuable information. We call this property the \textit{instructiveness} of the virtual goal and define it by a heuristic measure, which expresses how well the agent will be able to generalize from that virtual goal to actual goals. Secondly, we designed a filtering process that detects and removes misleading samples that may induce bias throughout the learning process. Lastly, we enable the learning of complex, sequential, tasks using a form of curriculum learning combined with HER. We call this algorithm \textit{Curriculum HER}. To test our algorithms, we built three challenging manipulation environments with sparse reward functions. Each environment has three levels of complexity. Our empirical results show vast improvement in the final success rate and sample efficiency when compared to the original HER algorithm.

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