2015 IEEE International Conference on Robotics and Automation (ICRA) 2015
DOI: 10.1109/icra.2015.7139390
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Extracting low-dimensional control variables for movement primitives

Abstract: Abstract-Movement primitives (MPs) provide a powerful framework for data driven movement generation that has been successfully applied for learning from demonstrations and robot reinforcement learning. In robotics we often want to solve a multitude of different, but related tasks. As the parameters of the primitives are typically high dimensional, a common practice for the generalization of movement primitives to new tasks is to adapt only a small set of control variables, also called meta parameters, of the p… Show more

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Cited by 36 publications
(32 citation statements)
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“…A relevant example is the probabilistic movement primitives approach proposed by Paraschos et al [72]. The structure of the trajectory distribution defined in [72] requires multiple trajectory demonstrations to avoid overfitting, but the problem can be circumvented by employing factorization and variational inference techniques [77].…”
Section: Gmm With Dynamic Features (Trajectory-gmm)mentioning
confidence: 99%
“…A relevant example is the probabilistic movement primitives approach proposed by Paraschos et al [72]. The structure of the trajectory distribution defined in [72] requires multiple trajectory demonstrations to avoid overfitting, but the problem can be circumvented by employing factorization and variational inference techniques [77].…”
Section: Gmm With Dynamic Features (Trajectory-gmm)mentioning
confidence: 99%
“…which is assumed to be approximated well by a Gaussian, or a Gaussian mixture [23], [24]. Thus, ProMPs offer a compact representation of the trajectory distribution in task space, that is, the mean movement, the correlation between the task's variables, and their variance.…”
Section: A Encoding Task Accuracy From Demonstrationsmentioning
confidence: 99%
“…The parameters 碌 w and 危 w can be obtained by providing several demonstrations of the same movement. For each demonstration, we learn the weights w via linear regression or expectation maximization [20], [21]. Subsequently, we estimate the mean 碌 w and the covariance 危 w via maximum likelihood estimation.…”
Section: A Movement Trajectory Representation As Prompsmentioning
confidence: 99%