| Literature DB >> 36242083 |
Allison Miller1, Zachary Collier2, Darcy S Reisman3,4.
Abstract
BACKGROUND: Significant variability exists in how real-world walking has been measured in prior studies in individuals with stroke and it is unknown which measures are most important for cardiovascular risk. It is also unknown whether real-world monitoring is more informative than laboratory-based measures of walking capacity in the context of cardiovascular risk. The purpose of this study was to determine a subset of real-world walking activity measures most strongly associated with systolic blood pressure (SBP), a measure of cardiovascular risk, in people with stroke and if these measures are associated with SBP after accounting for laboratory-based measures of walking capacity.Entities:
Keywords: Blood pressure; Physical activity; Real-world monitoring; Stroke; Walking activity
Mesh:
Year: 2022 PMID: 36242083 PMCID: PMC9563761 DOI: 10.1186/s12984-022-01091-7
Source DB: PubMed Journal: J Neuroeng Rehabil ISSN: 1743-0003 Impact factor: 5.208
Fig. 1Theoretical Model. Activity behavior is comprised of four domains: Activity Volume, Activity Frequency, Activity Intensity, and Sedentary Behavior. The measures listed beneath each domain were considered measures of that domain in the current work
Activity measure calculations
| Domain | Measure | Calculation |
|---|---|---|
| Activity volume | Average Steps/Day | |
| Average Time Walking/Day | ||
| Activity frequency | Average Number of Short Bouts/Day (< 40 steps) | |
| Average Number of Long Bouts /Day (≥ 300 steps) | ||
| Average Number of Bouts/Day | ||
| Activity intensity | Peak 30 | |
| Average Bout Cadence | ||
| Sedentary behavior | Percent Sedentary Time | ( |
| Average Number of Long Sedentary Bouts/Day (≥ 30 min) | ||
| Fragmentation Index |
Fig. 2Data Pipeline. 6MWT 6-Minute Walk Test
Demographic and clinical characteristics of study sample (n = 276)*
| Characteristic | Participants |
|---|---|
| Age (years) | 65.0 (IQR 17.0) |
| Gender (male/female) | Male: n = 143 (51.8%) Female: n = 133 (48.2%) |
| Time Since Initial Stroke (months) | 23.0 (IQR 41.0) |
| Race | White: n = 169 (61.2%) Black: n = 64 (23.2%) Other: n = 38 (13.8%) Prefer Not to Respond: n = 5 (1.8%) |
| Systolic blood pressure (mmHg) | 128.13 (SD 16.26) |
| Body mass index (kg/m2) | 29.79 (IQR 8.19) |
| 6-Minute Walk Test (m) | 311.87 (IQR 181.85) |
| Number of valid step activity days | 8.0 (IQR 5.0) |
| Average steps/day | 4175.0 (IQR 3149.5) |
| Percent sedentary time | 82.1 (IQR 11.04) |
*Continuous variables that were normally distributed are presented as mean (standard deviation, SD) and non-normal variables are presented as median (interquartile range, IQR). mmHg millimeters of mercury, kg/m kilograms per squared meters, m meters
Subset of activity measures identified using lasso regression and best subset models
| Model | Model Performance | Subset of Activity Measures |
|---|---|---|
| Lasso | Optimal λ: 0.03 Mean Squared Error: 0.87 | Average Bout Cadence, Long Sedentary Bouts |
| Best Subset: Lowest AIC | AIC: 1535.84 | Average Bout Cadence, Long Sedentary Bouts |
| Best Subset: Lowest Residual Sum of Squares | Residual Sum of Squares: 70,495.52 | Average Bout Cadence, Long Sedentary Bouts |
| Best Subset: Highest Adjusted R2 | Adjusted R2: 0.02 | Average Bout Cadence, Long Sedentary Bouts |
Fig. 3Relationship between Lambda and Mean Squared Error. The Y axis represents the mean squared error (MSE). The X axis represents values of lambda. The figure shows that as the strength of the penalty increases, MSE decreases to a point and then increases. The lambda value associated with the lowest MSE on the test data was 0.03. This point represents the lambda value at which model performance on the test data was best. The model was then refit using all data and this optimal value of lambda
Fig. 4Coefficient Shrinkage with Increasing Lambda. The Y axis represents the value of the coefficients. The X axis represents values of lambda, where a higher value indicates a greater penalty (i.e., greater shrinkage). As lambda increases (i.e., from left to right on the X axis), the value of the coefficients shrink towards zero. The coefficient for Average Time Walking/Day is shrunk to zero first, followed by Peak 30, Fragmentation Index, Average Number of Short Bouts, Average Steps/Day, Percent Sedentary Time, Average Number of Bouts/Day, Average Number of Long Bouts, Average Number of Long Sedentary Bouts, and finally Average Bout Cadence. At a lambda value of 0.03, only Average Bout Cadence and Average Number of Long Sedentary Bouts remained in the model
Linear regression model predicting systolic blood pressure
| Variables | R2 | Model p | ΔR2 | ΔR2 p |
|---|---|---|---|---|
| Covariates (Age, gender, race, time since initial stroke) | 0.089 | < 0.001 | 0.089 | < 0.001 |
| Walking capacity (6-Minute Walk Test) | 0.091 | < 0.001 | 0.002 | 0.480 |
| Activity measures (Average Bout Cadence, Long Sedentary Bouts) | 0.118 | < 0.001 | 0.027 | 0.020 |
Standardized regression coefficients of linear regression model predicting systolic blood pressure
| Variable | β | p |
|---|---|---|
| Age | 0.219 | < 0.001 |
| Gender | − 0.121 | 0.046 |
| Time Since Initial Stroke | − 0.057 | 0.338 |
| Race: Black | 0.165 | 0.008 |
| Race: Other | − 0.045 | 0.454 |
| 6-Minute Walk Test | 0.114 | 0.088 |
| Average Bout Cadence | − 0.159 | 0.022 |
| Long Sedentary Bouts | 0.090 | 0.129 |