| Literature DB >> 27936060 |
Julien Audiffren1,2, Ioannis Bargiotas1,2, Nicolas Vayatis1,2, Pierre-Paul Vidal2, Damien Ricard2,3,4.
Abstract
Almost one third of population 65 years-old and older faces at least one fall per year. An accurate evaluation of the risk of fall through simple and easy-to-use measurements is an important issue in current clinic. A common way to evaluate balance in posturography is through the recording of the centre-of-pressure (CoP) displacement (statokinesigram) with force platforms. A variety of indices have been proposed to differentiate fallers from non fallers. However, no agreement has been reached whether these analyses alone can explain sufficiently the complex synergies of postural control. In this work, we study the statokinesigrams of 84 elderly subjects (80.3+- 6.4 years old), which had no impairment related to balance control. Each subject was recorded 25 seconds with eyes open and 25 seconds with eyes closed and information pertaining to the presence of problems of balance, such as fall, in the last six months, was collected. Five descriptors of the statokinesigrams were computed for each record, and a Ranking Forest algorithm was used to combine those features in order to evaluate each subject's balance with a score. A classical train-test split approach was used to evaluate the performance of the method through ROC analysis. ROC analysis showed that the performance of each descriptor separately was close to a random classifier (AUC between 0.49 and 0.54). On the other hand, the score obtained by our method reached an AUC of 0.75 on the test set, consistent over multiple train-test split. This non linear multi-dimensional approach seems appropriate in evaluating complex postural control.Entities:
Mesh:
Year: 2016 PMID: 27936060 PMCID: PMC5147917 DOI: 10.1371/journal.pone.0167456
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1Examples of statokinesigrams from faller and non faller individuals, during the open eyes part of the experiment.
Interestingly, fallers and non fallers do not always have visually distinctive statokinesigrams. A tight faller statokinesigram in a) seems pretty close to the non-faller’s statokinesigram in b). Similarly, a wider non-faller’s statokinesigram in c) seems close to a faller’s statokinesigram in d). In those examples, simple indices alone such as velocity of sway area or acceleration alone would probably fail to discriminate fallers from non fallers.
Summary of the descriptors used.
| Abbreviation | Description |
|---|---|
| ( | Median of the radius of the statokinesigram, during the closed eyes record ( |
| ( | 10-th percentile of the norm of the acceleration, during the close eyes record ( |
| Variance of the values of the antero posterior coordinate of the signal, with close eyes. ( | |
| ( | Ratio (close eyes over open eyes values) of the 10-th of the values of the medio lateral coordinate of the signal. (No unit) |
|
| Variance of the ballistic intervals of the signal, during the open eyes record. ( |
Fig 2Example of a decision tree build by the Ranking Forest algorithm.
Demographic characteristics of the patients enrolled.
| Total Sample | Non Fallers | Fallers | |
|---|---|---|---|
| Demographic | 84 | 60 | 24 |
| Male | 40 | 27 | 13 |
| Age (years) | 80.3(±6.4) | 79.8(±6.6) | 81.3(±5.8) |
Fallers are patient who declared at least one fall in the 6 previous months. No statistically significant difference was found between the two population regarding genre, age, weight, height and body mass index (BMI).
Mean and standard deviation for fallers and non-fallers, AUC, p-value for the Wilcoxon rank-sum test for each of the descriptors.
| Descriptor | Mean(std) for fallers | Mean(std) for non fallers | AUC | p(Wilcoxon) |
|---|---|---|---|---|
| ( | 0.69(±0.40) | 0.53(±0.21) | 0.49 | 0.37 |
|
| 71.48(±23.20) | 95.21(±102.19) | 0.53 | 0.62 |
| ( | 0.011(±0.009) | 0.007(±0.004) | 0.54 | 0.18 |
| 0.77(±0.64) | 0.42(±0.29) | 0.52 | 0.09 | |
| ( | −0.42(±2.77) | 0.78(±1.87) | 0.53 | 0.008 |
| RKF | - | - | 0.75 | - |
Fig 3ROC curve of the score obtained with the Ranking Forest approach.
Mean and standard deviation of the feature importance (Feat. Imp.) as derived from the Ranking Forest algorithm.
| ( |
| ( | ( | ||
|---|---|---|---|---|---|
| Feat. Imp. | 0.20(±0.02) | 0.16(±0.02) | 0.20(±0.02) | 0.20(±0.02) | 0.25(±0.02) |