Controlled Gaussian process dynamical models with application to robotic cloth manipulation

被引:0
作者
Fabio Amadio
Juan Antonio Delgado-Guerrero
Adriá Colomé
Carme Torras
机构
[1] Universitá degli Studi di Padova,Department of Information Engineering
[2] Institut de Robática i Informática Industrial,undefined
[3] CSIC-UPC,undefined
来源
International Journal of Dynamics and Control | 2023年 / 11卷
关键词
Gaussian processes; Dimensionality reduction; Data-driven modeling; High-dimensional dynamical systems;
D O I
暂无
中图分类号
学科分类号
摘要
Over the last years, significant advances have been made in robotic manipulation, but still, the handling of non-rigid objects, such as cloth garments, is an open problem. Physical interaction with non-rigid objects is uncertain and complex to model. Thus, extracting useful information from sample data can considerably improve modeling performance. However, the training of such models is a challenging task due to the high-dimensionality of the state representation. In this paper, we propose Controlled Gaussian Process Dynamical Models (CGPDMs) for learning high-dimensional, nonlinear dynamics by embedding them in a low-dimensional manifold. A CGPDM is constituted by a low-dimensional latent space, with an associated dynamics where external control variables can act and a mapping to the observation space. The parameters of both maps are marginalized out by considering Gaussian Process priors. Hence, a CGPDM projects a high-dimensional state space into a smaller dimension latent space, in which it is feasible to learn the system dynamics from training data. The modeling capacity of CGPDM has been tested in both a simulated and a real scenario, where it proved to be capable of generalizing over a wide range of movements and confidently predicting the cloth motions obtained by previously unseen sequences of control actions.
引用
收藏
页码:3209 / 3219
页数:10
相关论文
共 50 条
  • [21] Gaussian Process prior models for electrical load forecasting
    Leith, DJ
    Heidl, M
    Ringwood, JV
    2004 INTERNATIONAL CONFERENCE ON PROBABILISTIC METHODS APPLIED TO POWER SYSTEMS, 2004, : 112 - 117
  • [22] Frequency Domain Gaussian Process Models for H∞ Uncertainties
    Devonport, Alex
    Seiler, Peter
    Arcak, Murat
    LEARNING FOR DYNAMICS AND CONTROL CONFERENCE, VOL 211, 2023, 211
  • [23] DISENTANGLING DERIVATIVES, UNCERTAINTY AND ERROR IN GAUSSIAN PROCESS MODELS
    Emmanuel Johnson, Juan
    Laparra, Valero
    Camps-Valls, Gustau
    IGARSS 2018 - 2018 IEEE INTERNATIONAL GEOSCIENCE AND REMOTE SENSING SYMPOSIUM, 2018, : 4051 - 4054
  • [24] Mixtures of Gaussian process models for human pose estimation
    Fergie, Martin
    Galata, Aphrodite
    IMAGE AND VISION COMPUTING, 2013, 31 (12) : 949 - 957
  • [25] Probabilistic Invariance for Gaussian Process State Space Models
    Griffioen, Paul
    Devonport, Alex
    Arcak, Murat
    LEARNING FOR DYNAMICS AND CONTROL CONFERENCE, VOL 211, 2023, 211
  • [26] Multi-task and multi-kernel Gaussian process dynamical systems
    Korkinof, Dimitrios
    Demiris, Yiannis
    PATTERN RECOGNITION, 2017, 66 : 190 - 201
  • [27] Making the Coupled Gaussian Process Dynamical Model Modular and Scalable with Variational Approximations
    Velychko, Dmytro
    Knopp, Benjamin
    Endres, Dominik
    ENTROPY, 2018, 20 (10)
  • [28] A Gaussian Process Approach to Multiple Internal Models in Repetitive Control
    Mooren, Noud
    Witvoet, Gert
    Oomen, Tom
    2022 IEEE 17TH INTERNATIONAL CONFERENCE ON ADVANCED MOTION CONTROL (AMC), 2022, : 274 - 279
  • [29] A Scalable Method to Exploit Screening in Gaussian Process Models with Noise
    Geoga, Christopher J.
    Stein, Michael L.
    JOURNAL OF COMPUTATIONAL AND GRAPHICAL STATISTICS, 2024, 33 (02) : 603 - 613
  • [30] Model Predictive Control with Gaussian-Process-Supported Dynamical Constraints for Autonomous Vehicles
    Bethge, Johanna
    Pfefferkorn, Maik
    Rose, Alexander
    Peters, Jan
    Findeisen, Rolf
    IFAC PAPERSONLINE, 2023, 56 (02): : 507 - 512