Kinematic algorithm to determine the energy cost of running with changes of direction

Changes of direction (CoDs) have a high metabolic and mechanical impact in field and court team sports, but the estimation of the associated workload is still inaccurate. This study aims at validating an algorithm based on kinematic data to estimate the energy cost of running with frequent 180°-CoDs...

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Published inJournal of biomechanics Vol. 76; pp. 189 - 196
Main Authors Zago, Matteo, Esposito, Fabio, Rausa, Giulia, Limonta, Eloisa, Corrado, Felice, Rampichini, Susanna, Sforza, Chiarella
Format Journal Article
LanguageEnglish
Published United States Elsevier Ltd 25.07.2018
Elsevier Limited
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Online AccessGet full text
ISSN0021-9290
1873-2380
1873-2380
DOI10.1016/j.jbiomech.2018.05.028

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Abstract Changes of direction (CoDs) have a high metabolic and mechanical impact in field and court team sports, but the estimation of the associated workload is still inaccurate. This study aims at validating an algorithm based on kinematic data to estimate the energy cost of running with frequent 180°-CoDs. Twenty-six physically active male subjects (22.4 ± 3.2 years) participated in two sessions: (1) maximum oxygen uptake (V̇O2,max) and maximal aerobic speed (MAS) test; (2) 5-m continuous shuttle run (two 5-min trials at 50% and 75% MAS, 6-min recovery). In (2), full-body 3D-kinematics and V̇O2 were simultaneously recorded. Actual cost of shuttle running (Cmeas) was obtained from the aerobic, anaerobic alactic and lactic components. The proposed algorithm detects “braking phases”, periods of mostly negative (eccentric) work occurring at concurrent knee flexion and ground contact, and estimates energy cost (Cest) considering negative mechanical work in braking phases, and positive elsewhere. At the speed of, respectively, 1.54 ± 0.17 and 1.90 ± 0.15 m s−1 (rate of perceived exertion: 9.1 ± 1.8 and 15.8 ± 1.9), Cmeas was 8.06 ± 0.49 and 9.04 ± 0.73 J kg−1 m−1. Cest was more accurate than regression models found in literature (p < 0.01), and not significantly different from Cmeas (p > 0.05; average error: 8.3%, root-mean-square error: 0.86 J kg−1 m−1). The proposed algorithm improved existing techniques based on CoM kinematics, integrating data of ground contacts and joint angles that allowed to separate propulsive from braking phases. This work constitutes the basis to extend the model from the laboratory to the field, providing a reliable measure of training and matches workload.
AbstractList Changes of direction (CoDs) have a high metabolic and mechanical impact in field and court team sports, but the estimation of the associated workload is still inaccurate. This study aims at validating an algorithm based on kinematic data to estimate the energy cost of running with frequent 180°-CoDs.Twenty-six physically active male subjects (22.4 ± 3.2 years) participated in two sessions: (1) maximum oxygen uptake (V̇O2,max) and maximal aerobic speed (MAS) test; (2) 5-m continuous shuttle run (two 5-min trials at 50% and 75% MAS, 6-min recovery). In (2), full-body 3D-kinematics and V̇O2 were simultaneously recorded. Actual cost of shuttle running (Cmeas) was obtained from the aerobic, anaerobic alactic and lactic components.The proposed algorithm detects “braking phases”, periods of mostly negative (eccentric) work occurring at concurrent knee flexion and ground contact, and estimates energy cost (Cest) considering negative mechanical work in braking phases, and positive elsewhere.At the speed of, respectively, 1.54 ± 0.17 and 1.90 ± 0.15 m s−1 (rate of perceived exertion: 9.1 ± 1.8 and 15.8 ± 1.9), Cmeas was 8.06 ± 0.49 and 9.04 ± 0.73 J kg−1 m−1. Cest was more accurate than regression models found in literature (p < 0.01), and not significantly different from Cmeas (p > 0.05; average error: 8.3%, root-mean-square error: 0.86 J kg−1 m−1).The proposed algorithm improved existing techniques based on CoM kinematics, integrating data of ground contacts and joint angles that allowed to separate propulsive from braking phases. This work constitutes the basis to extend the model from the laboratory to the field, providing a reliable measure of training and matches workload.
Changes of direction (CoDs) have a high metabolic and mechanical impact in field and court team sports, but the estimation of the associated workload is still inaccurate. This study aims at validating an algorithm based on kinematic data to estimate the energy cost of running with frequent 180°-CoDs. Twenty-six physically active male subjects (22.4 ± 3.2 years) participated in two sessions: (1) maximum oxygen uptake (V̇O2,max) and maximal aerobic speed (MAS) test; (2) 5-m continuous shuttle run (two 5-min trials at 50% and 75% MAS, 6-min recovery). In (2), full-body 3D-kinematics and V̇O2 were simultaneously recorded. Actual cost of shuttle running (Cmeas) was obtained from the aerobic, anaerobic alactic and lactic components. The proposed algorithm detects “braking phases”, periods of mostly negative (eccentric) work occurring at concurrent knee flexion and ground contact, and estimates energy cost (Cest) considering negative mechanical work in braking phases, and positive elsewhere. At the speed of, respectively, 1.54 ± 0.17 and 1.90 ± 0.15 m s−1 (rate of perceived exertion: 9.1 ± 1.8 and 15.8 ± 1.9), Cmeas was 8.06 ± 0.49 and 9.04 ± 0.73 J kg−1 m−1. Cest was more accurate than regression models found in literature (p < 0.01), and not significantly different from Cmeas (p > 0.05; average error: 8.3%, root-mean-square error: 0.86 J kg−1 m−1). The proposed algorithm improved existing techniques based on CoM kinematics, integrating data of ground contacts and joint angles that allowed to separate propulsive from braking phases. This work constitutes the basis to extend the model from the laboratory to the field, providing a reliable measure of training and matches workload.
Changes of direction (CoDs) have a high metabolic and mechanical impact in field and court team sports, but the estimation of the associated workload is still inaccurate. This study aims at validating an algorithm based on kinematic data to estimate the energy cost of running with frequent 180°-CoDs. Twenty-six physically active male subjects (22.4 ± 3.2 years) participated in two sessions: (1) maximum oxygen uptake (V̇O ) and maximal aerobic speed (MAS) test; (2) 5-m continuous shuttle run (two 5-min trials at 50% and 75% MAS, 6-min recovery). In (2), full-body 3D-kinematics and V̇O were simultaneously recorded. Actual cost of shuttle running (C ) was obtained from the aerobic, anaerobic alactic and lactic components. The proposed algorithm detects "braking phases", periods of mostly negative (eccentric) work occurring at concurrent knee flexion and ground contact, and estimates energy cost (C ) considering negative mechanical work in braking phases, and positive elsewhere. At the speed of, respectively, 1.54 ± 0.17 and 1.90 ± 0.15 m s (rate of perceived exertion: 9.1 ± 1.8 and 15.8 ± 1.9), C was 8.06 ± 0.49 and 9.04 ± 0.73 J kg  m . C was more accurate than regression models found in literature (p < 0.01), and not significantly different from C (p > 0.05; average error: 8.3%, root-mean-square error: 0.86 J kg  m ). The proposed algorithm improved existing techniques based on CoM kinematics, integrating data of ground contacts and joint angles that allowed to separate propulsive from braking phases. This work constitutes the basis to extend the model from the laboratory to the field, providing a reliable measure of training and matches workload.
Changes of direction (CoDs) have a high metabolic and mechanical impact in field and court team sports, but the estimation of the associated workload is still inaccurate. This study aims at validating an algorithm based on kinematic data to estimate the energy cost of running with frequent 180°-CoDs. Twenty-six physically active male subjects (22.4 ± 3.2 years) participated in two sessions: (1) maximum oxygen uptake (V̇O2,max) and maximal aerobic speed (MAS) test; (2) 5-m continuous shuttle run (two 5-min trials at 50% and 75% MAS, 6-min recovery). In (2), full-body 3D-kinematics and V̇O2 were simultaneously recorded. Actual cost of shuttle running (Cmeas) was obtained from the aerobic, anaerobic alactic and lactic components. The proposed algorithm detects "braking phases", periods of mostly negative (eccentric) work occurring at concurrent knee flexion and ground contact, and estimates energy cost (Cest) considering negative mechanical work in braking phases, and positive elsewhere. At the speed of, respectively, 1.54 ± 0.17 and 1.90 ± 0.15 m s-1 (rate of perceived exertion: 9.1 ± 1.8 and 15.8 ± 1.9), Cmeas was 8.06 ± 0.49 and 9.04 ± 0.73 J kg-1 m-1. Cest was more accurate than regression models found in literature (p < 0.01), and not significantly different from Cmeas (p > 0.05; average error: 8.3%, root-mean-square error: 0.86 J kg-1 m-1). The proposed algorithm improved existing techniques based on CoM kinematics, integrating data of ground contacts and joint angles that allowed to separate propulsive from braking phases. This work constitutes the basis to extend the model from the laboratory to the field, providing a reliable measure of training and matches workload.Changes of direction (CoDs) have a high metabolic and mechanical impact in field and court team sports, but the estimation of the associated workload is still inaccurate. This study aims at validating an algorithm based on kinematic data to estimate the energy cost of running with frequent 180°-CoDs. Twenty-six physically active male subjects (22.4 ± 3.2 years) participated in two sessions: (1) maximum oxygen uptake (V̇O2,max) and maximal aerobic speed (MAS) test; (2) 5-m continuous shuttle run (two 5-min trials at 50% and 75% MAS, 6-min recovery). In (2), full-body 3D-kinematics and V̇O2 were simultaneously recorded. Actual cost of shuttle running (Cmeas) was obtained from the aerobic, anaerobic alactic and lactic components. The proposed algorithm detects "braking phases", periods of mostly negative (eccentric) work occurring at concurrent knee flexion and ground contact, and estimates energy cost (Cest) considering negative mechanical work in braking phases, and positive elsewhere. At the speed of, respectively, 1.54 ± 0.17 and 1.90 ± 0.15 m s-1 (rate of perceived exertion: 9.1 ± 1.8 and 15.8 ± 1.9), Cmeas was 8.06 ± 0.49 and 9.04 ± 0.73 J kg-1 m-1. Cest was more accurate than regression models found in literature (p < 0.01), and not significantly different from Cmeas (p > 0.05; average error: 8.3%, root-mean-square error: 0.86 J kg-1 m-1). The proposed algorithm improved existing techniques based on CoM kinematics, integrating data of ground contacts and joint angles that allowed to separate propulsive from braking phases. This work constitutes the basis to extend the model from the laboratory to the field, providing a reliable measure of training and matches workload.
Author Rampichini, Susanna
Corrado, Felice
Zago, Matteo
Rausa, Giulia
Sforza, Chiarella
Limonta, Eloisa
Esposito, Fabio
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Keywords CoM
Wext
V̇O2
vsh
Shuttle run
Wint
vmax
Eccentric work
E−ext
Ėmeas
[La−]b
Energy expenditure
Cmeas
W−ext
Workload
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Mechanical work
Team sports
η
CoD
SMR
E+ext
Metabolic cost
Cest
vCoM
MAS
RER
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PublicationPlace_xml – name: United States
– name: Kidlington
PublicationTitle Journal of biomechanics
PublicationTitleAlternate J Biomech
PublicationYear 2018
Publisher Elsevier Ltd
Elsevier Limited
Publisher_xml – name: Elsevier Ltd
– name: Elsevier Limited
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Snippet Changes of direction (CoDs) have a high metabolic and mechanical impact in field and court team sports, but the estimation of the associated workload is still...
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SubjectTerms Adult
Algorithms
Biomechanical Phenomena
Braking
Conflicts of interest
Contact angle
Eccentric work
Energy
Energy expenditure
Energy Metabolism
Exercise
Humans
Investigations
Kinematics
Knee
Male
Mechanical work
Metabolic cost
Metabolism
Motion capture
Oxygen Consumption
Phases
Physical fitness
Physiology
Regression analysis
Regression models
Running
Running - physiology
Shuttle run
Spacecraft components
Team sports
Three dimensional bodies
Workload
Workloads
Young Adult
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Title Kinematic algorithm to determine the energy cost of running with changes of direction
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