Elsevier

Gait & Posture

Volume 62, May 2018, Pages 434-439
Gait & Posture

Full length article
Modeling margin of stability with feet in place following a postural perturbation: Effect of altered anthropometric models for estimated extrapolated centre of mass

https://doi.org/10.1016/j.gaitpost.2018.03.050Get rights and content

Highlights

  • Reduced CoM models may accurately quantify stability for fixed-support strategies.

  • Must consider trunk/leg CoM to quantify stability after sagittal perturbations.

  • Pelvis CoM can quantify stability accurately following frontal perturbations.

Abstract

Background

Maintaining the centre of mass (CoM) of the body within the base of support is a critical component of upright balance; the ability to accurately quantify balance recovery mechanisms is critical for many research teams.

Research question

The purpose of this study was to investigate how exclusion of specific body segments in an anthropometric CoM model influenced a dynamic measure of postural stability, the margin of stability (MoS), following a support-surface perturbation.

Methods

Healthy young adults (n = 10) were instrumented with kinematic markers and a safety harness. Sixteen support-surface translations, scaled to ensure responses did not involve a change in base of support, were then issued (backwards, forwards, left, or right). Whole-body CoM was estimated using four variations of a 13-segment anthropometric model: i) the full-model (WFM), and three simplified models, ii) excluding upper limbs (NAr); iii) excluding upper and lower limbs (HTP); iv) pelvis CoM (CoMp). The CoM calculated for each variant was then used to estimate extrapolated CoM (xCoM) position and the resulting MoS within the plane of postural disturbance.

Results

Comparisons of simplified models to the full model revealed significant differences (p < 0.05) in MoS for all models in each perturbation condition; however, the largest differences were following sagittal plane based perturbations. Poor estimates of WFM MoS were most evident for HTP and CoMp models; these were associated with the greatest values of RMS/maximum error, poorest correlations, etc. The simplified models provided low-error approximates for frontal plane perturbations.

Significance

Findings suggest that simplified calculations of CoM can be used by researchers without reducing MoS measurement accuracy; however, the degree of simplification should be context-dependent. For example, CoMp models may be appropriate for questions pertaining to frontal plane MoS; sagittal plane MoS necessitates inclusion of lower limb and HTP segments to prevent underestimation of postural stability.

Introduction

Maintaining the centre of mass (CoM) of the body within the base of support (BoS) boundaries is a critical component of upright balance [1]; however, quantifying the ability to balance is a challenging task. Hof et al. [2] proposed a dynamic measure of postural stability, the dynamic margin of stability (MoS), which accounts for both position and velocity of the CoM (i.e. extrapolated CoM; xCoM). While their model is not the first to consider CoM position and its time derivative [3,4], it provides a single measure of dynamic stability that is relatively simple to implement and has been frequently used to quantify stability for a variety of tasks (e.g. obstacle avoidance [5], perturbed balance [6]) and clinical populations [7,8].

A primary factor associated with calculations of MoS is the ability of researchers to estimate whole-body CoM position. One commonly used approach combines kinematic analyses with anthropometric models to estimate segmental CoM; these are weighted and summed to provide an estimate of whole-body CoM [1]. Often researchers will simplify anthropometric models to include a subset of body-segments (e.g. head, trunk and pelvis) for ease of use (i.e. reduced number of markers, decreased setup time) in addition to fewer steps in data processing [5,[9], [10], [11], [12], [13], [14], [15]]. One well-known and commonly used anthropometric model within many gait and posture-based research laboratories [5,13,16,17] is the Winter et al. [1] model, which considers the “whole-body” to be fourteen rigid segments, each defined by anatomical landmarks and a proportion of total body mass.

The ability to accurately quantify balance recovery mechanisms is critical for many research teams. Previous work has explored the effectiveness of simplified marker setups in reproducing “whole-body” CoM/xCoM kinematics derived from a full anthropometric model during volitional activities [[9], [10], [11], [12], [13],15]; however, there remains a limited understanding of how they impact the study of reactionary responses [9,10]. Reducing the number of segments used to examine whole-body stability (via kinematic analyses) may be necessary when equipment limitations (e.g. camera angles), time constraints, or setbacks within collected data sets (e.g. marker occlusion) do not permit the use of a detailed model. As suggested by Jamrakang et al. [11], simplifying a model may also permit a detailed analysis of single segment kinematics (e.g. trunk) while retaining similar “whole-body” estimates.

Therefore, the purpose of the current study was to explore the impact of simplifying a single anthropometric model [1] used to estimate “whole-body” CoM on calculations of MoS. The fidelity of these simplified CoM estimates was challenged further as these calculations were applied to data acquired following a support-surface perturbation which evoked rapid fixed-support postural strategies. Given the results of Yang and Pai [9] and Tisserand [10], we hypothesized that increasingly simplified estimates of “whole-body” CoM would decrease accuracy of the estimates of full anthropometric model MoS during the postural task. As our focus was on the resulting measures of stability, our analyses were conducted within, rather than between the different perturbation conditions present.

Section snippets

Participants

Ten healthy young adults (5 males; mean ± SD, age: 22.5 ± 1.78 years; height: 1.71 ± 0.09 m; weight: 72.4 ± 12.0 kg) participated in the current study. Individuals were free from self-reported musculoskeletal or neurological conditions that could affect their ability to maintain balance. They did not report taking any medications that could impact motor control and had normal or corrected to normal vision. All participants gave written consent to participate; the study was approved by the

Results

For a single participant, an incorrect postural response (i.e. stepping) was evoked in two trials; these trials were excluded from subsequent analyses. The CoM position calculated during quiet standing using each model variation is presented in Table 2. The mean (±SE) for r, RMS, and ME within each perturbation condition in addition to the corresponding CoM model main effects (ANOVA results) are displayed in Table 3. Main effects of CoM model on MoSpeak are detailed in the Results sections that

Discussion

The purpose of the current study was to examine the effects of simplifying an anthropometric model used to derive whole-body xCoM position estimates on the MoS following support-surface perturbations. As hypothesized, the simplified model that retained most components of the WFM (a commonly used 13-segment full body model) excluding only those segments of little mass/contribution (NAr) yielded the best estimates of MoS. The CoM models that excluded the arms and legs (HTP) or used the pelvis

Conflict of interest

None declared.

Transmittal letter

Each of the authors has read and concurs with the content in the final manuscript. The material within has not been and will not be submitted for publication elsewhere except as an abstract.

Acknowledgments

The authors would like to acknowledge funding provided by a NSERC Discovery Grant (awarded to LAV), Ontario Graduate Student scholarship and NSERC summer student fellowship (awarded to KAI) and Canadian Foundation for Innovation and Ontario Research Fund Research Infrastructure grants for equipment. The authors would also like to extend their appreciation to Dr. John Zettel for use of laboratory equipment. And thank Tim Worden and Rhianna Malcolm for assistance with experimental design and data

References (30)

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