Control-oriented Modeling of Bend Propagation in an Octopus Arm

被引:0
作者
Wang, Tixian [1 ]
Halder, Udit [2 ]
Gribkova, Ekaterina [3 ]
Gazzola, Mattia [1 ,4 ,5 ]
Mehta, Prashant G. [1 ,2 ]
机构
[1] Univ Illinois, Dept Mech Sci & Engn, Champaign, IL 61820 USA
[2] Univ Illinois, Coordinated Sci Lab, Champaign, IL 61820 USA
[3] Univ Illinois, Neurosci Program, Champaign, IL USA
[4] Univ Illinois, Dept Mol & Integrat Physiol, Champaign, IL USA
[5] Univ Illinois, Natl Ctr Supercomp Applicat, Champaign, IL USA
来源
2022 AMERICAN CONTROL CONFERENCE, ACC | 2022年
关键词
Cosserat rod; soft robotics; octopus; bend propagation; control-oriented model; DYNAMIC-MODEL; MOVEMENTS;
D O I
暂无
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Bend propagation in an octopus arm refers to a stereotypical maneuver whereby an octopus pushes a bend (localized region of large curvature) from the base to the tip of the arm. Bend propagation arises from the complex interplay between mechanics of the flexible arm, forces generated by internal muscles, and environmental effects (buoyancy and drag) from the surrounding fluid. In part due to this complexity, much of prior modeling and analysis work has relied on the use of high dimensional computational models. The contribution of this paper is to present a control-oriented reduced order model based upon a novel parametrization of the curvature of the octopus arm. The parametrization is motivated by the experimental results. The reduced order model is related to and derived from a computational model which is also presented. The results from the two sets of models are compared using numerical simulations which is shown to lead to useful qualitative insights into bend propagation. A comparison between the reduced order model and experimental data is also reported.
引用
收藏
页码:1359 / 1366
页数:8
相关论文
共 29 条
[1]  
[Anonymous], 2008, CURRENT BIOL, V16, P767
[2]  
Antman S.S., 1995, Nonlinear Problems of Elasticity
[3]   BEND PROPAGATION ALONG FLAGELLA [J].
BROKAW, CJ .
NATURE, 1966, 209 (5019) :161-&
[4]  
BROKAW CJ, 1971, J EXP BIOL, V55, P289
[5]  
Chang H.-S., 2020, ARXIV201003368
[6]  
Chang HS, 2020, IEEE DECIS CONTR P, P3913, DOI 10.1109/CDC42340.2020.9304408
[7]   Control Oriented Modeling of Soft Robots: The Polynomial Curvature Case [J].
Della Santina, Cosimo ;
Rus, Daniela .
IEEE ROBOTICS AND AUTOMATION LETTERS, 2020, 5 (02) :290-298
[8]  
Doroudchi Azadeh, 2021, 2021 IEEE INT C SOFT
[9]   Forward and inverse problems in the mechanics of soft filaments [J].
Gazzola, M. ;
Dudte, L. H. ;
McCormick, A. G. ;
Mahadevan, L. .
ROYAL SOCIETY OPEN SCIENCE, 2018, 5 (06)
[10]  
Goldstein H., 2002, Classical Mechanics, V3rd