2018
DOI: 10.3390/e20100724
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Making the Coupled Gaussian Process Dynamical Model Modular and Scalable with Variational Approximations

Abstract: We describe a sparse, variational posterior approximation to the Coupled Gaussian Process Dynamical Model (CGPDM), which is a latent space coupled dynamical model in discrete time. The purpose of the approximation is threefold: first, to reduce training time of the model; second, to enable modular re-use of learned dynamics; and, third, to store these learned dynamics compactly. Our target applications here are human movement primitive (MP) models, where an MP is a reusable spatiotemporal component, or "module… Show more

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Cited by 6 publications
(9 citation statements)
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“…We perceptually validate 6 generative MP models: Temporal MPs, Dynamical MPs and 4 flavors of the Gaussian Process Dynamical Model (GPDM) (Velychko et al 2018;Wang et al 2008): GPDM, variational GPDM, coupled GPDM, and variational coupled GPDM.…”
Section: Movement Primitivesmentioning
confidence: 99%
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“…We perceptually validate 6 generative MP models: Temporal MPs, Dynamical MPs and 4 flavors of the Gaussian Process Dynamical Model (GPDM) (Velychko et al 2018;Wang et al 2008): GPDM, variational GPDM, coupled GPDM, and variational coupled GPDM.…”
Section: Movement Primitivesmentioning
confidence: 99%
“…Please refer to the cited papers for detailed information. Velychko et al (2018) also provide graphical model representations and summarize the features of the MP models presented in this chapter. (Clever et al 2016).…”
Section: Movement Primitivesmentioning
confidence: 99%
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“…For the cases that ground truth data are unavailable or can only be determined approximately, Gaussian process latent variable models were developed in References [15,16] and they were extended to the setting of dynamical robotics systems in Reference [17]. In order to reduce the cubic complexity of Gaussian process training for the fixed number of training points, sparse Gaussian processes were developed (see e.g., [18][19][20][21][22][23]). K-optimality was used to improve the stability of the Gaussian process prediction in Reference [24].…”
Section: Introductionmentioning
confidence: 99%