H-infinity based extended kalman filter for state estimation in highly non-linear soft robotic system

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22 Citations (Scopus)

Abstract

Sensor data play a significant role in the control of robotic systems. While soft robotics is promising for operation in unstructured environments, it is difficult to integrate sensors into soft robots because their inherent softness can be disturbed by the use of sensors. One way to overcome this challenge is to use an observer/filter to estimate the variables (states) that would have been measured by those sensors. Nevertheless, applying an observer/filter scheme to a soft robot introduces challenges due to the high non-linearity in its system model. In this paper, a novel \mathcal{H}-{\infty} based Extended Kalman Filter (EKF) is proposed to estimate the states of a soft continuum manipulator and its performances are investigated. The \mathcal{H}-{\infty}-EKF are tested with model simulations of an experimentally validated soft continuum manipulator system with highly nonlinear kinematics and dynamics. The results show that \mathcal{H}-{\infty}-EKF achieves accurate estimations in pneumatic muscle actuator (pMA)'s elongation and manipulator's task space coordinates while estimation result for elongation rate is less satisfactory due to large model uncertainties.

Original languageEnglish
Title of host publication2019 American Control Conference, ACC 2019
PublisherIEEE, Institute of Electrical and Electronics Engineers
Pages5154-5160
Number of pages7
ISBN (Electronic)9781538679265
DOIs
Publication statusPublished - Jul 2019
EventAmerican Control Conference 2019 - Philadelphia, United States of America
Duration: 10 Jul 201912 Jul 2019
https://ieeexplore.ieee.org/xpl/conhome/8789884/proceeding (Proceedings)

Publication series

NameProceedings of the American Control Conference
Volume2019-July
ISSN (Print)0743-1619

Conference

ConferenceAmerican Control Conference 2019
Abbreviated titleACC 2019
Country/TerritoryUnited States of America
CityPhiladelphia
Period10/07/1912/07/19
Internet address

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