Literature DB >> 18775936

Running on uneven ground: leg adjustment to vertical steps and self-stability.

Sten Grimmer1, Michael Ernst, Michael Günther, Reinhard Blickhan.   

Abstract

Human running is characterized by comparably simple whole-body dynamics. These dynamics can be modelled with a point mass bouncing on a spring leg. Theoretical studies using such spring-mass models predict that running can be self-stable. In simulations, this self-stability allows for running on uneven ground without paying attention to the ground irregularities. Whether humans actually use this property of the mechanical system in such an irregular environment is, however, unclear. One way to approach this question is to study how the leg stiffness in stance and the leg orientation in flight are changed in response to ground perturbations. Here, for 11 human subjects we studied two consecutive contacts during running on uneven ground with a force plate of adjustable height (step of +5, +10 and +15 cm). We found that runners adjust their leg stiffness to the height of a vertical step. The adjustment is characterized by a 9% increase in leg stiffness in preparation for the perturbation and by a systematic decrease in proportion to the step height. At the highest vertical step (+15 cm), leg stiffness was reduced by about 26%. We also observed that the angle of attack decreased from 68 deg. to 62 deg. with increasing ground height. These leg adjustments are in accordance with the predictions of a stable spring-mass system. Furthermore, we could describe the identified leg forces and leg compressions with a simple spring-mass simulation for a given body mass, leg stiffness, angle of attack and initial conditions. We compared the experimental findings with the self-stabilizing properties of the spring-mass model, and discuss how humans use a combination of strategies that include purely mechanical self-stabilization and active neuromuscular control. Finally, beyond self-stability, we suggest that control may apply to smooth centre of mass kinematics.

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Year:  2008        PMID: 18775936     DOI: 10.1242/jeb.014357

Source DB:  PubMed          Journal:  J Exp Biol        ISSN: 0022-0949            Impact factor:   3.312


  14 in total

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3.  The mechanics of jumping over an obstacle during running: a comparison between athletes trained to hurdling and recreational runners.

Authors:  G Mauroy; B Schepens; P A Willems
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Authors:  Emanuel Andrada; Christian Rode; Yefta Sutedja; John A Nyakatura; Reinhard Blickhan
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Review 5.  Human and avian running on uneven ground: a model-based comparison.

Authors:  R Müller; A V Birn-Jeffery; Y Blum
Journal:  J R Soc Interface       Date:  2016-09       Impact factor: 4.118

6.  Crawling at High Speeds: Steady Level Locomotion in the Spider Cupiennius salei-Global Kinematics and Implications for Centre of Mass Dynamics.

Authors:  Tom Weihmann
Journal:  PLoS One       Date:  2013-06-21       Impact factor: 3.240

7.  Don't break a leg: running birds from quail to ostrich prioritise leg safety and economy on uneven terrain.

Authors:  Aleksandra V Birn-Jeffery; Christian M Hubicki; Yvonne Blum; Daniel Renjewski; Jonathan W Hurst; Monica A Daley
Journal:  J Exp Biol       Date:  2014-11-01       Impact factor: 3.312

8.  Kinetics and Muscle Activity Patterns during Unweighting and Reloading Transition Phases in Running.

Authors:  Patrick Sainton; Caroline Nicol; Jan Cabri; Joëlle Barthèlemy-Montfort; Pascale Chavet
Journal:  PLoS One       Date:  2016-12-19       Impact factor: 3.240

9.  Task-level strategies for human sagittal-plane running maneuvers are consistent with robotic control policies.

Authors:  Mu Qiao; Devin L Jindrich
Journal:  PLoS One       Date:  2012-12-20       Impact factor: 3.240

10.  Swing-leg trajectory of running guinea fowl suggests task-level priority of force regulation rather than disturbance rejection.

Authors:  Yvonne Blum; Hamid R Vejdani; Aleksandra V Birn-Jeffery; Christian M Hubicki; Jonathan W Hurst; Monica A Daley
Journal:  PLoS One       Date:  2014-06-30       Impact factor: 3.240

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