Dirichlet-based Dynamic Movement Primitives for encoding periodic motions with predefined accuracy

Dimitrios Papageorgiou, D. Argiropoulos, Z. Doulgeri
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Abstract

In this work, the utilization of Dirichlet (periodic sinc) base functions in DMPs for encoding periodic motions is proposed. By utilizing such kernels, we are able to analytically compute the minimum required number of kernels based only on the predefined accuracy, which is a hyperparameter that can be intuitively selected. The computation of the minimum required number of kernels is based on the frequency content of the demonstrated motion. The learning procedure essentially consists of the sampling of the demonstrated trajectory. The approach is validated through simulations and experiments with the KUKA LWR4+ robot, which show that utilizing the automatically calculated number of basis functions, the pre-defined accuracy is achieved by the proposed DMP model.
基于dirichlet的动态运动原语,以预定义的精度编码周期运动
在这项工作中,Dirichlet(周期sinc)基函数在dmp中用于编码周期运动。通过利用这些核,我们能够仅基于预定义的精度解析计算所需的最小核数,这是一个可以直观选择的超参数。最小所需核数的计算是基于所演示的运动的频率内容。学习过程基本上包括对演示轨迹的采样。通过KUKA LWR4+机器人的仿真和实验验证了该方法的有效性,结果表明,利用自动计算的基函数个数,所提出的DMP模型达到了预定的精度。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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