Optimal Control as a Tool for Innovation in Aerial Twisting on a Trampoline
Aerial twisting techniques are preferred by trampoline coaches for their balanced landings. As these techniques are not intuitive, computer simulation has been a relevant tool to explore a variety of techniques. Up to now, twisting somersaults were mainly simulated using arm abduction/adduction only...
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doaj-d8e74f276c5647829c786392250be63f2020-11-27T08:01:47ZengMDPI AGApplied Sciences2076-34172020-11-01108363836310.3390/app10238363Optimal Control as a Tool for Innovation in Aerial Twisting on a TrampolineEve Charbonneau0François Bailly1Loane Danès2Mickaël Begon3Laboratoire de Simulation et de Modélisation du Mouvement, Faculté de Médecine, Université de Montréal, Laval, QC H7N 0A5, CanadaLaboratoire de Simulation et de Modélisation du Mouvement, Faculté de Médecine, Université de Montréal, Laval, QC H7N 0A5, CanadaAgroParisTech, F-75231 Paris, FranceLaboratoire de Simulation et de Modélisation du Mouvement, Faculté de Médecine, Université de Montréal, Laval, QC H7N 0A5, CanadaAerial twisting techniques are preferred by trampoline coaches for their balanced landings. As these techniques are not intuitive, computer simulation has been a relevant tool to explore a variety of techniques. Up to now, twisting somersaults were mainly simulated using arm abduction/adduction only (2D). Our objective was to explore more complex (3D) but still anatomically feasible arm techniques to find innovative and robust twisting techniques. The twist rotation was maximized in a straight backward somersault performed by a model including arm abduction/adduction with and without changes in the plane of elevation. A multi-start approach was used to find a series of locally optimal performances. Six of them were retained and their robustness was assessed by adding noise to the first half of the arm kinematics and then reoptimizing the second half of the skill. We found that aerial twist performance linearly correlates with the complexity of arm trajectory. Optimal techniques share a common strategy consisting of moving the arm in a plane formed by the twisting and angular momentum axes, termed as the best tilting plane. Overall, 3D techniques are simpler and require less effort than 2D techniques for similar twist performances. Three techniques which generate ∼3 aerial twists could be used by athletes because kinematic perturbations do not compromise the performance and the landing.https://www.mdpi.com/2076-3417/10/23/8363trampolineoptimal controlaerial twiststwisting somersaultsmodel simulationcoaching |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Eve Charbonneau François Bailly Loane Danès Mickaël Begon |
spellingShingle |
Eve Charbonneau François Bailly Loane Danès Mickaël Begon Optimal Control as a Tool for Innovation in Aerial Twisting on a Trampoline Applied Sciences trampoline optimal control aerial twists twisting somersaults model simulation coaching |
author_facet |
Eve Charbonneau François Bailly Loane Danès Mickaël Begon |
author_sort |
Eve Charbonneau |
title |
Optimal Control as a Tool for Innovation in Aerial Twisting on a Trampoline |
title_short |
Optimal Control as a Tool for Innovation in Aerial Twisting on a Trampoline |
title_full |
Optimal Control as a Tool for Innovation in Aerial Twisting on a Trampoline |
title_fullStr |
Optimal Control as a Tool for Innovation in Aerial Twisting on a Trampoline |
title_full_unstemmed |
Optimal Control as a Tool for Innovation in Aerial Twisting on a Trampoline |
title_sort |
optimal control as a tool for innovation in aerial twisting on a trampoline |
publisher |
MDPI AG |
series |
Applied Sciences |
issn |
2076-3417 |
publishDate |
2020-11-01 |
description |
Aerial twisting techniques are preferred by trampoline coaches for their balanced landings. As these techniques are not intuitive, computer simulation has been a relevant tool to explore a variety of techniques. Up to now, twisting somersaults were mainly simulated using arm abduction/adduction only (2D). Our objective was to explore more complex (3D) but still anatomically feasible arm techniques to find innovative and robust twisting techniques. The twist rotation was maximized in a straight backward somersault performed by a model including arm abduction/adduction with and without changes in the plane of elevation. A multi-start approach was used to find a series of locally optimal performances. Six of them were retained and their robustness was assessed by adding noise to the first half of the arm kinematics and then reoptimizing the second half of the skill. We found that aerial twist performance linearly correlates with the complexity of arm trajectory. Optimal techniques share a common strategy consisting of moving the arm in a plane formed by the twisting and angular momentum axes, termed as the best tilting plane. Overall, 3D techniques are simpler and require less effort than 2D techniques for similar twist performances. Three techniques which generate ∼3 aerial twists could be used by athletes because kinematic perturbations do not compromise the performance and the landing. |
topic |
trampoline optimal control aerial twists twisting somersaults model simulation coaching |
url |
https://www.mdpi.com/2076-3417/10/23/8363 |
work_keys_str_mv |
AT evecharbonneau optimalcontrolasatoolforinnovationinaerialtwistingonatrampoline AT francoisbailly optimalcontrolasatoolforinnovationinaerialtwistingonatrampoline AT loanedanes optimalcontrolasatoolforinnovationinaerialtwistingonatrampoline AT mickaelbegon optimalcontrolasatoolforinnovationinaerialtwistingonatrampoline |
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