| Literature DB >> 35062408 |
Jay-Shian Tan1, Sawitchaya Tippaya2, Tara Binnie1, Paul Davey1, Kathryn Napier2, J P Caneiro1, Peter Kent1, Anne Smith1, Peter O'Sullivan1, Amity Campbell1.
Abstract
Deep learning models developed to predict knee joint kinematics are usually trained on inertial measurement unit (IMU) data from healthy people and only for the activity of walking. Yet, people with knee osteoarthritis have difficulties with other activities and there are a lack of studies using IMU training data from this population. Our objective was to conduct a proof-of-concept study to determine the feasibility of using IMU training data from people with knee osteoarthritis performing multiple clinically important activities to predict knee joint sagittal plane kinematics using a deep learning approach. We trained a bidirectional long short-term memory model on IMU data from 17 participants with knee osteoarthritis to estimate knee joint flexion kinematics for phases of walking, transitioning to and from a chair, and negotiating stairs. We tested two models, a double-leg model (four IMUs) and a single-leg model (two IMUs). The single-leg model demonstrated less prediction error compared to the double-leg model. Across the different activity phases, RMSE (SD) ranged from 7.04° (2.6) to 11.78° (6.04), MAE (SD) from 5.99° (2.34) to 10.37° (5.44), and Pearson's R from 0.85 to 0.99 using leave-one-subject-out cross-validation. This study demonstrates the feasibility of using IMU training data from people who have knee osteoarthritis for the prediction of kinematics for multiple clinically relevant activities.Entities:
Keywords: biomechanical analysis; inertial measurement unit; kinematics; knee osteoarthritis; machine learning
Mesh:
Year: 2022 PMID: 35062408 PMCID: PMC8781640 DOI: 10.3390/s22020446
Source DB: PubMed Journal: Sensors (Basel) ISSN: 1424-8220 Impact factor: 3.576
Figure 1IMU (purple) and Vicon marker (blue) placement.
Figure 2Data preparation and model architecture of the proposed BiLSTM kinematic prediction models.
Number of samples for each activity.
| Phase of Activity | Samples (Participants) |
|---|---|
| Sit-to-stand | 61 (15) |
| Stand-to-sit | 61 (15) |
| Walk swing | 245 (17) |
| Walk stance | 244 (17) |
| Stair up swing | 130 (15) |
| Stair up stance | 87 (15) |
| Stair down swing | 83 (15) |
| Stair down stance | 44 (15) |
| Total | 955 (17) |
Characteristics of participants.
| All Participants (n = 17) | ||
|---|---|---|
| Characteristics | Mean | SD |
| Age (years) | 66.2 | 8.7 |
| Male (%) | 59% | |
| Weight (kg) | 80.3 | 15.9 |
| Height (cm) | 173 | 8.8 |
| BMI (kg/m2) | 26.6 | 15.9 |
| KOOS function | 68.4 | 12.6 |
BMI = body mass index, cm = centimetres, kg = kilograms, KOOS = Knee injury and Osteoarthritis Outcome Scale, m = metres, SD = standard deviation.
Knee flexion angle prediction error for time-series, peak and minimum estimates for each activity.
| Single-Leg Prediction Model | |||||||||
|---|---|---|---|---|---|---|---|---|---|
| Walk | Stair Down | Stair Up | |||||||
| Outcome | Sit- | Stand- | Swing | Stance | Swing | Stance | Swing | Stance | |
| Time- | RMSE (°) (SD) | 8.24 | 9.30 | 9.70 | 7.04 | 11.78 | 8.22 | 10.41 | 8.99 |
| (3.02) | (2.99) | (3.86) | (2.60) | (6.04) | (2.80) | (5.11) | (3.70) | ||
| nRMSE (%) (SD) | 9.79 | 10.86 | 17.66 | 36.33 | 14.06 | 22.91 | 15.06 | 19.14 | |
| (3.71) | (3.78) | (9.05) | (14.39) | (7.90) | (9.99) | (8.70) | (10.00) | ||
| MAE (°) (SD) | 7.12 | 7.96 | 8.46 | 5.99 | 10.37 | 7.00 | 9.06 | 8.06 | |
| (2.87) | (2.60) | (3.45) | (2.34) | (5.44) | (2.55) | (4.54) | (3.64) | ||
| R | 0.99 | 0.99 | 0.98 | 0.85 | 0.99 | 0.96 | 0.98 | 0.98 | |
| Peak | RMSE (°) (SD) | 6.46 | 6.89 | 9.75 | 10.31 | 9.72 | 21.38 | 9.78 | 11.73 |
| (2.48) | (4.28) | (6.21) | (5.42) | (3.72) | (12.29) | (6.65) | (6.39) | ||
| Minimum | RMSE (°) (SD) | 6.92 | 7.71 | 7.35 | 6.21 | 8.07 | 6.07 | 10.33 | 8.04 |
| (4.57) | (5.77) | (3.72) | (2.99) | (5.73) | (4.69) | (5.00) | (5.76) | ||
|
| |||||||||
| Walk | Stair Down | Stair Up | |||||||
| Outcome | Sit- | Stand- | Swing | Stance | Swing | Stance | Swing | Stance | |
| Time- | RMSE (°) (SD) | 7.27 | 8.10 | 9.81 | 8.19 | 12.85 | 10.19 | 10.17 | 9.61 |
| (1.72) | (2.29) | (3.98) | (2.69) | (5.63) | (3.19) | (4.63) | (3.59) | ||
| nRMSE (%)(SD) | 8.68 | 9.45 | 17.78 | 43.33 | 15.70 | 32.93 | 15.14 | 19.90 | |
| (2.58) | (2.89) | (8.68) | (16.55) | (7.45) | (23.18) | (8.29) | (8.50) | ||
| MAE (°) (SD) | 6.03 | 6.72 | 8.47 | 6.92 | 11.09 | 8.47 | 8.81 | 8.36 | |
| (1.69) | (2.11) | (3.52) | (2.39) | (5.07) | (3.02) | (4.25) | (3.40) | ||
| R | 0.99 | 0.99 | 0.97 | 0.74 | 0.98 | 0.92 | 0.98 | 0.96 | |
| Peak | RMSE (°) (SD) | 5.09 | 6.44 | 9.23 | 10.29 | 10.73 | 24.33 | 10.01 | 13.28 |
| (2.97) | (4.23) | (5.65) | (6.51) | (5.39) | (10.70) | (8.22) | (8.18) | ||
| Minimum | RMSE (°) (SD) | 6.49 | 6.15 | 8.76 | 6.60 | 11.21 | 8.99 | 10.36 | 7.79 |
| (4.55) | (4.13) | (4.31) | (2.37) | (8.60) | (3.79) | (5.02) | (5.36) | ||
° = degrees of movement, MAE = mean absolute error, R = Pearson correlation coefficient, RMSE = root mean squared error, nRMSE = normalised RMSE, SD = standard deviation.
Figure 3Representative single-leg BiLSTM model prediction compared to Vicon reference for each activity phase.