A Black-Box Physics-Informed Estimator based on Gaussian Process Regression for Robot Inverse Dynamics Identification
Giulio Giacomuzzos, Ruggero Carli, Diego Romeres, Alberto Dalla Libera

TL;DR
This paper introduces a novel Gaussian Process-based black-box model for robot inverse dynamics that leverages energy modeling and a new polynomial kernel, achieving high accuracy and data efficiency in real and simulated robots.
Contribution
The paper proposes a new GP kernel based on energy modeling, enabling accurate inverse dynamics estimation without labeled energy data, outperforming existing black-box methods.
Findings
Outperforms state-of-the-art black-box estimators in accuracy and data efficiency.
Achieves comparable performance to model-based estimators with less prior knowledge.
Effective on both simulated and real robotic manipulators.
Abstract
Learning the inverse dynamics of robots directly from data, adopting a black-box approach, is interesting for several real-world scenarios where limited knowledge about the system is available. In this paper, we propose a black-box model based on Gaussian Process (GP) Regression for the identification of the inverse dynamics of robotic manipulators. The proposed model relies on a novel multidimensional kernel, called \textit{Lagrangian Inspired Polynomial} (\kernelInitials{}) kernel. The \kernelInitials{} kernel is based on two main ideas. First, instead of directly modeling the inverse dynamics components, we model as GPs the kinetic and potential energy of the system. The GP prior on the inverse dynamics components is derived from those on the energies by applying the properties of GPs under linear operators. Second, as regards the energy prior definition, we prove a polynomial…
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Taxonomy
TopicsGaussian Processes and Bayesian Inference · Fault Detection and Control Systems · Advanced Control Systems Optimization
MethodsGreedy Policy Search · Gaussian Process
