Effects of external loads on balance control during upright stance: Experimental results and model-based predictions
Introduction
Falls are one of the most common incidents leading to injuries in daily activities and occupational settings. Fall-related injuries have substantial adverse impacts on functional ability and life quality. As unintentional falls often result from a ‘loss-of-balance’, an improved understanding of balance control may thus aid in understanding and preventing falls. A number of factors have been identified as influencing balance control, such as aging [1], [2], [3], localized muscle fatigue [4], [5], and decrements in the quality of sensory input [6].
External loads also appear to affect balance control, and many daily and occupational activities require load carriage (e.g. material handling and military marches [7]). Hence, further investigation of how and why balance control is affected by external loads is warranted. Previous studies have suggested that external loads adversely affect balance control, since such loads resulted in increased postural sway during quiet erect stance [7], [8], [9], [10]. Increased postural sway indicates that the whole-body center-of-mass (COM) gets closer to the limits of the base of support (BOS) and thus leads to less stability. Existing studies of external loads, however, have been somewhat narrowly focused on the effects of external load mass on balance control. The location of any external loads would also seem relevant; while this has been investigated with respect to energy costs [11], we are unaware of any evidence regarding whether load location affects balance control.
In addition to experimental studies, balance control models have been widely used to facilitate an understanding of underlying balance control mechanisms. For example, Ishida et al. [12] adopted a balance control model to identify the roles of different sensory systems, and Maurer and Peterka [13] applied a model based on a PID (proportional, integrative, and derivative) neural controller to examine the effects of aging on balance control. Evaluation of such mathematical models is often challenging. Some studies [13], [14] have examined whether balance control models could accurately simulate experimental center-of-pressure (COP) based measures, and Winter et al. [15] compared simulated and experimental relationships between sway amplitude and effective stiffness of balance control.
We recently presented a balance control model based on an optimal control strategy to simulate spontaneous sway behaviors, and used this model to identify aging effects on balance control [16]. Our model was shown to generate reasonable simulations of measures derived from COP time series. Models are expected to be able to address “what if” questions [17], thus one can argue that a stronger test involves determining whether this (or related) model can make predictions of sway or COP behaviors under novel circumstances. In the current context, these circumstances are different configurations of an external load during quiet upright stance.
One purpose of this study was to determine the actual effects of external loads on balance control, and specifically the influences of load mass and height, by using the data obtained while participants were loaded. We hypothesized that increasing mass and/or height would challenge balance control, based on expected mechanical effects for an analogous inverted pendulum (as is frequently used to model upright stance). The effects of external loads on balance control were identified by COP-based measures, since the COP reflects the net motor control signal output necessary to keep the projection of the center-of-mass (COM) within the BOS [18], [19]. Another purpose was to determine whether, or to what extent, our optimal control model could predict changes in balance control behaviors under novel conditions. Such ‘predictive ability’ was assessed using the same scenario involving application of external loads during quiet upright stance. This scenario was considered advantageous, since changes in mechanics due to loading could be estimated in a straightforward manner (see Section 2). Model predictions were based on an assumption that the same optimal control mechanisms, identified during unloaded conditions, are also employed during loaded conditions (see Section 2). Since experimental data were not used to generate behavioral simulations in the loaded conditions, we considered this a relatively strong test of the model's predictive ability.
Section snippets
Participants and experimental procedures
Twelve participants (five female and seven male) were involved, with mean (S.D.) age = 29(6) years, stature = 169.4(11.2) cm, and body mass = 61.9(10.6) kg. None had any current or recent self-reported injuries, illness, or musculoskeletal disorders. All participants completed an informed consent procedure approved by the Virginia Tech Institutional Review Board.
Each participant performed 15 trials involving quiet upright stance. In each trial, participants stood barefoot on a force platform (AMTI
Results
Application of external loads led to significant changes in several COP-based measures (Table 3). Specifically, there were significant increases in A/P MV, A/P TA, M/L RMS, M/L TT, and M/L TA, and a significant decrease in M/L HS, at both levels of external load mass. Several measures significantly decreased only at the higher load mass: A/P FREQD, M/L CFREQ, and M/L HL. When external load mass changed from 10% to 20% of body mass, significant changes occurred in A/P MV, A/P TA, M/L FREQD, and
Discussion
One purpose of this study was to identify whether balance control (as assessed indirectly using COP) was influenced by different external loading conditions. With the application of external loads, A/P MV and M/L RMS both increased (Table 3 and Fig. 2(a)). These findings are qualitatively consistent with previous studies [7], [38], in which time-domain measures were shown to increase when carrying external loads. More quantitatively, Schiffman et al. [7] reported that 16-kg external loads
Acknowledgement
Support for this work was provided by Cooperative Agreement Number R01 OH04089 from the Centers for Disease Control and Prevention (CDC). Its contents are solely the responsibility of the authors and do not necessarily represent the official views of the CDC.
Conflict of interest
We declare that both authors have no financial or personal relationships with other persons or organizations that might inappropriately influence our work presented therein.
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