Abstract

Dynamic movement primitives (DMPs) are a robust framework for movement generation from demonstrations. This framework can be extended by adding a perturbing term to achieve obstacle avoidance without sacrificing stability. The additional term is usually constructed based on potential functions. Although different potentials are adopted to improve the performance of obstacle avoidance, the profiles of potentials are rarely incorporated into reinforcement learning (RL) framework. In this contribution, we present a RL based method to learn not only the profiles of potentials but also the shape parameters of a motion. The algorithm employed is PI2 (Policy Improvement with Path Integrals), a model-free, sampling-based learning method. By using the PI2, the profiles of potentials and the parameters of the DMPs are learned simultaneously; therefore, we can optimize obstacle avoidance while completing specified tasks. We validate the presented method in simulations and with a redundant robot arm in experiments.

Highlights

  • As robots are applied to more and more complex scenarios, people set a higher request to adaptability and reliability at the motion planning level

  • We briefly review the formulation of DMPS and how to accomplish obstacle avoidance with Dynamic Movement Primitives (DMPs)

  • We propose a reinforcement learning framework for obstacle avoidance with DMP

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Summary

Introduction

As robots are applied to more and more complex scenarios, people set a higher request to adaptability and reliability at the motion planning level. To deal with dynamic environments, there are at least two different strategies to avoid collision for robots. One is global strategy [1,2], it is usually based on search processes and often computationally expensive and time-consuming [3], such that continuous fast trajectory modification based on sensory feedback are hard to accomplish. The other is local strategy, it is always fast to compute, but the computed trajectories are suboptimal. To this end, Dynamic Movement Primitives (DMPs) [4] are introduced as a versatile framework to solve this problem

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