| Literature DB >> 34952655 |
Jay Hoon Park1,2, Min-Ho Choi1,2, Joonhee Lee1, Hyuk-Soo Han1,2, Myung Chul Lee1,2, Du Hyun Ro3,4.
Abstract
Entities:
Year: 2021 PMID: 34952655 PMCID: PMC8709949 DOI: 10.1186/s43019-021-00128-w
Source DB: PubMed Journal: Knee Surg Relat Res ISSN: 2234-0726
Fig. 1Study design and eligibility criteria. Thirty-six patients were included in this cross-sectional study
Principal component analysis of kinetics and kinematics
| Gait measure | PC | Feature | % of variance | SMD | |
|---|---|---|---|---|---|
| (cumulative) | ( | ||||
| (a) Knee extension moment (KEM) | PC1 | Overall magnitude | 68.5 | 0.15 | 0.542 |
| PC2 | Amplitude of moment | 89.8 | 1.02 | ||
| PC3 | Phase shift | 95.6 | 0.11 | 0.483 | |
| Interpretation: less amplitude of moment (of ACL ruptured limb) | |||||
| (b) Knee flexion angle | PC1 | Overall flexion angle | 56.8 | 0.3 | 0.069 |
| PC2 | Flexion at swing phase | 75.9 | 0.26 | 0.157 | |
| PC3 | Flexion at SLS to TDS phase | 88.2 | 0.87 | ||
| PC4 | Flexion at IDS phase | 94.8 | 0.76 | ||
| Interpretation: extension at IDS phase and more flexion at SLS to TDS phase(of ACL ruptured limb) | |||||
PC principal component, SMD standardized mean difference, IDS initial double-limb support, SLS single-limb support, TDS terminal double-limb support, IR internal rotation
*Comparisons were made with paired t-test. Bold face indicates statistical significance
Fig. 2Kinetics and kinematics of the knee joint in the sagittal and axial planes. The blue curve indicates the ACL-ruptured limb, and the red curve indicates the contralateral uninjured limb. The shaded region represents mean ± one standard deviation. Table 1 presents a statistical analysis of the graph. a Knee extension moment. The knee extension moment peak value and amplitude were both smaller in the ACL-ruptured limb (black arrow). b Knee flexion angle. The ACL-ruptured knee showed extension at the IDS phase (black arrow) and more flexion from the SLS to the TDS phase (red arrow)
Fig. 3Schematic representations of knee extension moment (KEM) and knee flexion angle at the initial double-limb stance (IDS) phase. During this phase, ground reaction force (GRF) is generated for the repulsive body weight force (black arrow). The GRF can be divided into an axial vector (double arrow) and a transverse vector (dotted arrow). The axial vector runs parallel to the tibia and acts as a compressive force to the tibiofemoral joint. The transverse vector runs parallel to the ground and acts as a knee flexion force (counter to the knee extension moment by the quadriceps). The ACL-ruptured knee can be unstable during this phase, so patients try to reduce the transverse vector by extending their knee (note the difference in knee flexion angle). Instead, the tibiofemoral joint axial force can be increased. The graph shows the correlations between peak KEM and peak knee flexion at the IDS phase. The blue triangle represents the ACL-ruptured limb, and the orange circle represents the uninjured limb. Note the strong correlation between the two variables (Pearson r = 0.694, P < 0.001). Linear regression analysis showed that the adjusted R2 value of the first strategy was 0.475
Fig. 4Schematic representations of knee extension moment (KEM) and knee flexion angle during progression from the single-limb stance (SLS) to the terminal double-limb stance (TDS) phase. During this phase, the knee joint is more flexed in ACL-ruptured knees. Extended knees can be unstable during this phase because the KEM rapidly becomes negative (see the green KEM circle). Patients try to decrease the speed of the KEM changes by flexing their ACL-ruptured knee. This strategy has previously been described as the “quadriceps avoidance or stiffening strategy.” The lower right graph shows the correlation between KF PC3 (knee flexion principal component 2) and KEM PC2. KF PC3 represents the knee flexion angle during progression from the SLS to the TDS phase. KEM PC2 represents the KEM amplitude. The blue triangle represents the ACL-ruptured limb, and the orange circle represents the uninjured limb. Linear regression analysis showed that the adjusted R2 value of the second strategy was 0.497
Regression model for kinematic strategy
| Regression models | Peak KEM | ||
|---|---|---|---|
| (1) Knee flexion at IDS | 0.152 ± 0.019 | < 0.001 | 0.475 |
*Values are given as the ß (standardized regression coefficient) and SE (standard error)
†R2adj = % variance explained by each variable