| Literature DB >> 34073881 |
Yosuke Tomita1, Tomoki Iizuka1,2, Koichi Irisawa1, Shigeyuki Imura1.
Abstract
Inertial measurement units (IMUs) have been used increasingly to characterize long-track speed skating. We aimed to estimate the accuracy of IMUs for use in phase identification of long-track speed skating. Twelve healthy competitive athletes on a university long-track speed skating team participated in this study. Foot pressure, acceleration and knee joint angle were recorded during a 1000-m speed skating trial using the foot pressure system and IMUs. The foot contact and foot-off timing were identified using three methods (kinetic, acceleration and integrated detection) and the stance time was also calculated. Kinetic detection was used as the gold standard measure. Repeated analysis of variance, intra-class coefficients (ICCs) and Bland-Altman plots were used to estimate the extent of agreement between the detection methods. The stance time computed using the acceleration and integrated detection methods did not differ by more than 3.6% from the gold standard measure. The ICCs ranged between 0.657 and 0.927 for the acceleration detection method and 0.700 and 0.948 for the integrated detection method. The limits of agreement were between 90.1% and 96.1% for the average stance time. Phase identification using acceleration and integrated detection methods is valid for evaluating the kinematic characteristics during long-track speed skating.Entities:
Keywords: inertial measurement unit; long-track speed skating; movement analysis; validity
Mesh:
Year: 2021 PMID: 34073881 PMCID: PMC8197270 DOI: 10.3390/s21113649
Source DB: PubMed Journal: Sensors (Basel) ISSN: 1424-8220 Impact factor: 3.576
The demographics of the study participants (n = 12).
| Sex (Female:Male) | 5:7 |
| Height (mean ± SD), m | 165.6 ± 6.12 |
| Body weight (mean ± SD), kg | 63.46 ± 5.85 |
| Personal best time for 1000 m (mean ± SD), sec | 77.41 ± 11.76 |
SD: standard deviation.
Sensor locations.
| Lower Thoracic | In line with the spinal column at L1/T12 |
| Pelvic | Body area of the sacrum |
| Thigh | Frontal and distal half (where there is less muscle displacement during motion) |
| Shank | Front and slightly medial (along the tibia) |
| Foot | Upper foot, slightly below the ankle |
Overview of the three analytical methods used to detect foot contact and foot-off.
| Name | Type of Sensor | Type of Signal |
|---|---|---|
| Kinetic detection | Foot pressure | Force |
| Acceleration detection | IMU | Foot sagittal acceleration |
| Integrated detection | IMU | Foot sagittal acceleration + knee flexion angle |
IMU: inertial measurement unit.
Figure 1The timing identifications using three different detection methods. The vertical solid and dotted lines in each panel show the foot contact and foot-off timing, respectively. We calculated the stance time by computing the duration of the foot contact and foot-off for each skating stroke (intervals within horizontal arrows). (A) Kinetic detection using the foot pressure. The horizontal dotted line indicates the threshold level (20% peak) for the identification of foot contact and foot-off. (B) Acceleration detection using the sagittal foot acceleration. Gray line: raw sagittal acceleration. Red line: high-pass filtered sagittal acceleration. Blue line: low-pass filtered sagittal acceleration. (C) Integrated detection using both the foot sagittal acceleration and the knee flexion angle.
Stance time detected by kinetic, acceleration and integrated detection methods.
| Section | Side | Kinetic Detection | Acceleration Detection | Integrated Detection |
|
| ||||
|---|---|---|---|---|---|---|---|---|---|---|
| Mean (SD), ms | Mean (SD), ms | ∆% | LOA% | Mean (SD), ms | ∆% | LOA% | ||||
| Straight | Right | 713.1 (243.3) | 730.5 (252.2) * | 2.4 | 95.4 | 738.8 (259.4) * | 3.6 | 94.2 | 15.236 | <0.001 |
| Left | 736.7 (261.2) | 740.2 (250.1) | 0.5 | 91.8 | 744.8 (264.6) | 1.1 | 90.1 | 0.670 | 0.512 | |
| Curve | Right | 614.7 (142.6) | 629.4 (153.5) * | 2.4 | 96.1 | 632.3 (150.2) * | 2.9 | 93.4 | 92.298 | <0.001 |
| Left | 587.6 (127.1) | 587.8 (108.5) | 0.0 | 93.8 | 583.3 (102.2) | 0.7 | 95.0 | 0.479 | 0.619 | |
The differences between the acceleration and integrated detection methods and the kinetic detection methods are shown as ∆%. The proportion of cases within the limits of agreement is shown as LOA%. The F value and p value were obtained by the repeated measures analysis of variance. * Significantly different from the kinetic detection method in the post-hoc analysis.
The intra-class coefficient as computed by the acceleration and integrated detection methods.
| Section | Detection Method | Right | Left |
|---|---|---|---|
| ICC (2,1) [95% CI] | ICC (2,1) [95% CI] | ||
| Straight | Acceleration | 0.927 [0.906−0.943] | 0.882 [0.852−0.907] |
| Integrated | 0.948 [0.925−0.963] | 0.868 [0.834−0.895] | |
| Curve | Acceleration | 0.904 [0.875−0.926] | 0.657 [0.582−0.721] |
| Integrated | 0.891 [0.529−0.956] | 0.700 [0.633−0.757] |
ICC: intra-class coefficient; 95% CI: 95% confidence interval.
Figure 2The Bland-Altman plot depicts the differences between the different detection methods in the straight, with 95% limits of agreement. The mean difference is shown by the dotted line. The 95% confidence intervals of the limits of agreement are also depicted (gray-shaded area). (A) Acceleration detection on the right side. (B) Acceleration detection on the left side. (C) Integrated detection on the right side. (D) Integrated detection on the left side.
Figure 3The Bland-Altman plot depicts the differences between the different detection methods in the curve, with 95% limits of agreement. The mean difference is shown by the dotted line. The 95% confidence intervals of the limits of agreement are also depicted (gray-shaded area). (A) Acceleration detection on the right side. (B) Acceleration detection on the left side. (C) Integrated detection on the right side. (D) Integrated detection on the left side.