Kinematic Modeling at the Ant Scale: Propagation of Model Parameter Uncertainties

Quadrupeds and hexapods are known by their ability to adapt their locomotive patterns to their functions in the environment. Computational modeling of animal movement can help to better understand the emergence of locomotive patterns and their body dynamics. Although considerable progress has been m...

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Main Authors: Santiago Arroyave-Tobon, Jordan Drapin, Anton Kaniewski, Jean-Marc Linares, Pierre Moretto
Format: Article
Language:English
Published: Frontiers Media S.A. 2022-03-01
Series:Frontiers in Bioengineering and Biotechnology
Subjects:
Online Access:https://www.frontiersin.org/articles/10.3389/fbioe.2022.767914/full
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author Santiago Arroyave-Tobon
Jordan Drapin
Anton Kaniewski
Jean-Marc Linares
Pierre Moretto
author_facet Santiago Arroyave-Tobon
Jordan Drapin
Anton Kaniewski
Jean-Marc Linares
Pierre Moretto
author_sort Santiago Arroyave-Tobon
collection DOAJ
description Quadrupeds and hexapods are known by their ability to adapt their locomotive patterns to their functions in the environment. Computational modeling of animal movement can help to better understand the emergence of locomotive patterns and their body dynamics. Although considerable progress has been made in this subject in recent years, the strengths and limitations of kinematic simulations at the scale of small moving animals are not well understood. In response to this, this work evaluated the effects of modeling uncertainties on kinematic simulations at small scale. In order to do so, a multibody model of a Messor barbarus ant was developed. The model was built from 3D scans coming from X-ray micro-computed tomography. Joint geometrical parameters were estimated from the articular surfaces of the exoskeleton. Kinematic data of a free walking ant was acquired using high-speed synchronized video cameras. Spatial coordinates of 49 virtual markers were used to run inverse kinematics simulations using the OpenSim software. The sensitivity of the model’s predictions to joint geometrical parameters and marker position uncertainties was evaluated by means of two Monte Carlo simulations. The developed model was four times more sensitive to perturbations on marker position than those of the joint geometrical parameters. These results are of interest for locomotion studies of small quadrupeds, octopods, and other multi-legged animals.
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spelling doaj.art-0ed8b0195ab54377b8cc7ca15e62a50d2022-12-22T01:41:05ZengFrontiers Media S.A.Frontiers in Bioengineering and Biotechnology2296-41852022-03-011010.3389/fbioe.2022.767914767914Kinematic Modeling at the Ant Scale: Propagation of Model Parameter UncertaintiesSantiago Arroyave-Tobon0Jordan Drapin1Anton Kaniewski2Jean-Marc Linares3Pierre Moretto4Institut Des Sciences Du Mouvement, Faculté Des Sciences Du Sport, Aix-Marseille Université, CNRS, Marseille, FranceCentre de Recherches sur la Cognition Animale (CRCA), Centre de Biologie Intégrative (CBI), Université de Toulouse, CNRS, UPS, Toulouse, FranceInstitut Des Sciences Du Mouvement, Faculté Des Sciences Du Sport, Aix-Marseille Université, CNRS, Marseille, FranceInstitut Des Sciences Du Mouvement, Faculté Des Sciences Du Sport, Aix-Marseille Université, CNRS, Marseille, FranceCentre de Recherches sur la Cognition Animale (CRCA), Centre de Biologie Intégrative (CBI), Université de Toulouse, CNRS, UPS, Toulouse, FranceQuadrupeds and hexapods are known by their ability to adapt their locomotive patterns to their functions in the environment. Computational modeling of animal movement can help to better understand the emergence of locomotive patterns and their body dynamics. Although considerable progress has been made in this subject in recent years, the strengths and limitations of kinematic simulations at the scale of small moving animals are not well understood. In response to this, this work evaluated the effects of modeling uncertainties on kinematic simulations at small scale. In order to do so, a multibody model of a Messor barbarus ant was developed. The model was built from 3D scans coming from X-ray micro-computed tomography. Joint geometrical parameters were estimated from the articular surfaces of the exoskeleton. Kinematic data of a free walking ant was acquired using high-speed synchronized video cameras. Spatial coordinates of 49 virtual markers were used to run inverse kinematics simulations using the OpenSim software. The sensitivity of the model’s predictions to joint geometrical parameters and marker position uncertainties was evaluated by means of two Monte Carlo simulations. The developed model was four times more sensitive to perturbations on marker position than those of the joint geometrical parameters. These results are of interest for locomotion studies of small quadrupeds, octopods, and other multi-legged animals.https://www.frontiersin.org/articles/10.3389/fbioe.2022.767914/fullmultibodyinverse kinematicsantmotion captureuncertainty
spellingShingle Santiago Arroyave-Tobon
Jordan Drapin
Anton Kaniewski
Jean-Marc Linares
Pierre Moretto
Kinematic Modeling at the Ant Scale: Propagation of Model Parameter Uncertainties
Frontiers in Bioengineering and Biotechnology
multibody
inverse kinematics
ant
motion capture
uncertainty
title Kinematic Modeling at the Ant Scale: Propagation of Model Parameter Uncertainties
title_full Kinematic Modeling at the Ant Scale: Propagation of Model Parameter Uncertainties
title_fullStr Kinematic Modeling at the Ant Scale: Propagation of Model Parameter Uncertainties
title_full_unstemmed Kinematic Modeling at the Ant Scale: Propagation of Model Parameter Uncertainties
title_short Kinematic Modeling at the Ant Scale: Propagation of Model Parameter Uncertainties
title_sort kinematic modeling at the ant scale propagation of model parameter uncertainties
topic multibody
inverse kinematics
ant
motion capture
uncertainty
url https://www.frontiersin.org/articles/10.3389/fbioe.2022.767914/full
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AT antonkaniewski kinematicmodelingattheantscalepropagationofmodelparameteruncertainties
AT jeanmarclinares kinematicmodelingattheantscalepropagationofmodelparameteruncertainties
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