| Literature DB >> 31774406 |
Arne Mueller1, Holger Alfons Hoefling1, Amir Muaremi1, Jens Praestgaard2, Lorcan C Walsh3, Ola Bunte1, Roland Martin Huber1, Julian Fürmetz4, Alexander Martin Keppler4, Matthias Schieker1,4, Wolfgang Böcker4, Ronenn Roubenoff1, Sophie Brachat1, Daniel S Rooks5, Ieuan Clay1.
Abstract
BACKGROUND: Digital technologies and advanced analytics have drastically improved our ability to capture and interpret health-relevant data from patients. However, only limited data and results have been published that demonstrate accuracy in target indications, real-world feasibility, or the validity and value of these novel approaches.Entities:
Keywords: accelerometry; algorithms; clinical trials; data collection; dataset; frailty; gait; mobility limitation; open source data; walking speed; wearable electronic devices
Mesh:
Year: 2019 PMID: 31774406 PMCID: PMC6906618 DOI: 10.2196/15191
Source DB: PubMed Journal: JMIR Mhealth Uhealth ISSN: 2291-5222 Impact factor: 4.773
Summaries of demographic data for subjects included in the independent validation study.
| Demographic data | Values | |
| Total subjects enrolled, n | 26 | |
|
| ||
|
| Male | 11 |
|
| Female | 15 |
|
| ||
|
| 60-65 | 2 (8) |
|
| 66-75 | 4 (15) |
|
| 76-89 | 18 (69) |
|
| >89 | 2 (8) |
| 4 m walk test gait speed at enrolment in meter per second, mean (SD) | 0.62 (0.12) | |
A summary of demographic data for patients included in the interventional clinical trial.
| Demographic data | Values | |
| Total patients enrolled, n | 217 | |
| Total patients with accelerometry data, n | 192 | |
|
| ||
|
| Male | 91 |
|
| Female | 126 |
| Age (years), mean (SD) | 79.0 (5.45) | |
| 4 m walk test gait speed at enrolment, mean (SD) | 0.648 (0.1048) | |
Figure 1Accuracy of the algorithm in frail, slow walking adults. (A) Results from the independent validation study “parcours”. Reference gait speed continuously captured using an assistant-operated device is shown on the x axis, and accelerometer-derived patient gait speed is shown on the y-axis. Each datapoint represents the median speed for a given subject and parcours section. Derived gait speed is shown to strongly associate with reference gait speed in this parcours setting, the intercept for the linear fit (red line) is 0.15 and the slope is 0.78 the residual standard error is 0.08 m/sec. For comparison, a cubic fit is included (blue line). (B) Results from sarcopenic adults as captured during scheduled clinical walking test assessments in the interventional clinical trial. Reference gait speed (calculated as the distance traveled by the patient during the assessment divided by the time taken to complete the assessment) is shown on the x-axis, and accelerometer-derived gait speed is shown on the y-axis. Each datapoint represents the average speed for a given patient and assessment. The intercept for the linear fit is 0.15, 0.09, 0.09 from left to right and the slope is 0.79, 0.95 and 0.96, the residual standard error is 0.08, 0.09 and 0.07 m/sec for the 4mWT, 6MWT and 400mWT (panels, left to right), respectively. Note, the 400 meter walk test was collected for relatively few patients. A strong linear association is observed between derived and reference gait speed in all assessments indicating accuracy in our target population of frail, slow walkers.
Figure 2Effect of daily weartime and compliance around a visit on step count estimation. (A) The mean hourly steps per day is calculated for each day of patient observation as the total step count normalized to the detected weartime for that day. On the y-axis we show the distribution of mean hourly steps per day and patient, grouped by the total daily weartime in hours on the x-axis. The blue line is a smoothed Loess-fit. Mean daily steps are seen to drop sharply where less than 3 hours of weartime are detected. (B) After removing days of observation with less than 3 hours of weartime, we then calculated the distribution of average normalized daily step counts (“mean daily step count per visit”; total step count in a 20 day window straddling each planned visit divided by the number of compliant “days around patient visit” with a minimum 3 hours weartime). The “mean daily step count per visit” is plotted on the y-axis and the “days around patient visit” on the x-axis. The blue line is a smoothed Loess-fit. Mean daily steps per visit is observed to drop sharply where less than 3 compliant days are detected around a given visit. Combining the results of (A) and (B) we arrived at a two-component threshold of at least 3 days with at least 3 hours of compliance for robust capture of walking behavior in our population.
Figure 3Comparison of gait speed with bout length on a population-level (bottom right panel) and for three representative individual patients (other panels). For all panels, the x-axis shows bout length, divided into groups of increasing numbers of steps, from very short bouts (fewer than 10 steps) to very long bouts (<320 steps), and the y-axis shows the distribution of mean gait speed for each bout. Each boxplot is colored by the fraction of total bouts within that bout length range on a scale between dark blue (boxplots representing a large fraction of bouts) to light yellow (boxplots representing a small fraction of bouts). We observe that gait speed increases with bout length, and the majority of bouts are short in length (i.e. contain few steps).
Figure 4Comparison of in-clinic gait speed performance measures and adjacent real-world gait speed behavior. Only patient visits with at least 3 days and 3 hours per day of wearing in a 20 day window around the visit are included. Gait speed in the 4mWT is compared to real-world gait speed in bouts of length between 5 and <20 steps, and 6MWT and 400mWT gait speeds are compared to real-world gait speed in bouts containing between 80 and <640 steps. Gait speed in the clinical assessment is plotted on the x-axis and real-world gait speed is plotted on the y-axis.