| Literature DB >> 28570570 |
Ryan S McGinnis1,2, Nikhil Mahadevan1, Yaejin Moon3, Kirsten Seagers1, Nirav Sheth1, John A Wright1, Steven DiCristofaro1, Ikaro Silva1, Elise Jortberg1, Melissa Ceruolo1, Jesus A Pindado1, Jacob Sosnoff3, Roozbeh Ghaffari1, Shyamal Patel1.
Abstract
Gait speed is a powerful clinical marker for mobility impairment in patients suffering from neurological disorders. However, assessment of gait speed in coordination with delivery of comprehensive care is usually constrained to clinical environments and is often limited due to mounting demands on the availability of trained clinical staff. These limitations in assessment design could give rise to poor ecological validity and limited ability to tailor interventions to individual patients. Recent advances in wearable sensor technologies have fostered the development of new methods for monitoring parameters that characterize mobility impairment, such as gait speed, outside the clinic, and therefore address many of the limitations associated with clinical assessments. However, these methods are often validated using normal gait patterns; and extending their utility to subjects with gait impairments continues to be a challenge. In this paper, we present a machine learning method for estimating gait speed using a configurable array of skin-mounted, conformal accelerometers. We establish the accuracy of this technique on treadmill walking data from subjects with normal gait patterns and subjects with multiple sclerosis-induced gait impairments. For subjects with normal gait, the best performing model systematically overestimates speed by only 0.01 m/s, detects changes in speed to within less than 1%, and achieves a root-mean-square-error of 0.12 m/s. Extending these models trained on normal gait to subjects with gait impairments yields only minor changes in model performance. For example, for subjects with gait impairments, the best performing model systematically overestimates speed by 0.01 m/s, quantifies changes in speed to within 1%, and achieves a root-mean-square-error of 0.14 m/s. Additional analyses demonstrate that there is no correlation between gait speed estimation error and impairment severity, and that the estimated speeds maintain the clinical significance of ground truth speed in this population. These results support the use of wearable accelerometer arrays for estimating walking speed in normal subjects and their extension to MS patient cohorts with gait impairment.Entities:
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Year: 2017 PMID: 28570570 PMCID: PMC5453431 DOI: 10.1371/journal.pone.0178366
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1BiostampRC sensors are skin-mounted, conformal devices that can be adhered at multiple locations on the body.
(A) BioStampRC skin-mounted, conformal motion sensor. (B) Anatomical locations where devices were adhered to the skin.
Error metrics for treadmill walking data from healthy subjects for 7 device location combinations.
| Device Locations | RMSE (m/s) | LOA (m/s) | Best Fit Line |
|---|---|---|---|
| Sacrum | 0.15 | (-0.31, 0.29) | y = 0.97 |
| Thigh | 0.15 | (-0.30, 0.27) | y = 0.96 |
| Shank | 0.13 | (-0.26, 0.25) | y = 0.98 |
| Sacrum, Thigh | 0.16 | (-0.34, 0.29) | y = 0.98 |
| Sacrum, Shank | 0.13 | (-0.26, 0.25) | y = 1.01 |
| Thigh, Shank | 0.11 | (-0.23, 0.21) | y = 0.98 |
| Sacrum, Thigh, Shank | 0.12 | (-0.25, 0.22) | y = 1.00 |
Metrics include root-mean-squared-error (RMSE), Bland-Altman limits of agreement (LOA), and best fits from the regression analysis.
Fig 2Performance of model using sacrum, thigh, and shank device locations on treadmill data from healthy subjects.
Bland-Altman (A) and regression (B) plots illustrating the performance of the accelerometer-based model for estimating walking speed on a treadmill. As illustrated in the plots, the model produces unbiased estimates of speed with homoscedastic error.
Error metrics for treadmill 6MWT data from MS patients for 7 device location combinations.
| Device Locations | RMSE (m/s) | LOA (m/s) | Best Fit Line |
|---|---|---|---|
| Sacrum | 0.12 | (-0.25, 0.22) | y = 0.96 |
| Thigh | 0.16 | (-0.36, 0.23) | y = 1.93 |
| Shank | 0.16 | (-0.32, 0.31) | y = 0.89 |
| Sacrum, Thigh | 0.13 | (-0.25, 0.26) | y = 1.02 |
| Sacrum, Shank | 0.14 | (-0.26, 0.27) | y = 0.94 |
| Thigh, Shank | 0.14 | (-0.3, 0.25) | y = 0.95 |
| Sacrum, Thigh, Shank | 0.14 | (-0.27, 0.27) | y = 0.99 |
Metrics include the root-mean-squared-error (RMSE), Bland-Altman limits of agreement (LOA), and the best fit line from the regression analysis.
Fig 3Performance of model using sacrum, thigh, and shank device locations on treadmill data from MS patients.
Bland-Altman (A) and regression (B) plots illustrating the performance of the accelerometer-based model for estimating walking speed in MS patients. As illustrated in the plots, the model produces unbiased estimates of speed with slightly higher variance at slower speeds, despite being trained on data from subjects with normal gait.
Error metrics by MS impairment groups and Pearson product moment correlation between error and EDSSSR and MSWS scores.
| Device Locations | Mild | Moderate | Severe | Correlation of error with EDSSSR | Correlation of error with MSWS | |||
|---|---|---|---|---|---|---|---|---|
| RMSE (m/s) | LOA (m/s) | RMSE (m/s) | LOA (m/s) | RMSE (m/s) | LOA (m/s) | |||
| Sacrum | 0.13 | (-0.24, 0.25) | 0.12 | (-0.27, 0.20) | 0.11 | (-0.24, 0.17) | -0.32 | -0.28 |
| Thigh | 0.17 | (-0.37, 0.26) | 0.14 | (-0.31, 0.18) | 0.18 | (-0.40, 0.22) | -0.23 | -0.12 |
| Shank | 0.16 | (-0.29, 0.33) | 0.14 | (-0.23, 0.30) | 0.21 | (-0.45, 0.19) | -0.38+ | -0.29 |
| Sacrum, Thigh | 0.12 | (-0.24, 0.22) | 0.12 | (-0.20, 0.27) | 0.16 | (-0.32, 0.32) | 0.02 | 0.19 |
| Sacrum, Shank | 0.14 | (-0.23, 0.29) | 0.10 | (-0.12, 0.22) | 0.19 | (-0.39, 0.12) | -0.39+ | -0.20 |
| Thigh, Shank | 0.14 | (-0.29, 0.27) | 0.11 | (-0.21, 0.23) | 0.18 | (-0.40, 0.18) | -0.35 | -0.18 |
| Sacrum, Thigh, Shank | 0.14 | (-0.28, 0.28) | 0.10 | (-0.13, 0.22) | 0.17 | (-0.37, 0.18) | -0.28 | -0.05 |
Error metrics include RMSE and LOA. Statistical significance at the α = 0.05 level indicated with +.
Fig 4Scatter plots showing the relationship between speed estimation error and MSWS and EDSSSR.
Speed estimation error vs. MSWS score (A) and EDSSSR score (B) from the sacrum, thigh, shank model. The dashed red line is a line of best fit, correlations between error and EDSSSR/MSWS scores are not significant.
Relationship between walking speed and MSWS score, EDSSSR score, and fall history.
| Device Locations | Correlation of speed with EDSSSR score | Correlation of speed with MSWS score | Mean speed difference (m/s) between Fall and No Fall groups | |||
|---|---|---|---|---|---|---|
| Estimated | Ground Truth | Estimated | Ground Truth | Estimated | Ground Truth | |
| Sacrum | -0.20 | -0.22 | ||||
| Thigh | -0.19 | -0.22 | ||||
| Shank | -0.21 | -0.22 | ||||
| Sacrum, Thigh | -0.21 | -0.22 | ||||
| Sacrum, Shank | -0.24 | -0.22 | ||||
| Thigh, Shank | -0.23 | -0.22 | ||||
| Sacrum, Thigh, Shank | -0.25 | -0.22 | ||||
Pearson product moment correlation coefficient was used to relate walking speed to MSWS and EDSSSR scores. The difference in comfortable walking speed between fall groups in estimated and ground truth data is shown to relate speed with fall history. Statistical significance at the α = 0.01 level is indicated in bold.