| Literature DB >> 34783159 |
Lu-Kuan Cui1,2, Kai Kang1, Xiao-Zuo Zheng1, Shi-Gang Jiang1, Wen-Tao Huang1, Shi-Jun Gao1,3.
Abstract
OBJECTIVE: To confirm whether a novel sagittal patellar angle linear equation used for evaluating patellar height by calculating expected sagittal patellar angle (SPA) at any degree of knee flexion angle is suitable for patients older than 17 years and its reliability compared with other commonly used methods.Entities:
Keywords: Knee flexion angle; Linear equation; Patellar height; Sagittal patellar angle
Mesh:
Year: 2021 PMID: 34783159 PMCID: PMC8755871 DOI: 10.1111/os.13166
Source DB: PubMed Journal: Orthop Surg ISSN: 1757-7853 Impact factor: 2.071
Fig. 1Insall–Salvati (IS) index, Sagittal Patellar Angle (SPA) and Knee Flexion (KF) Angle: (a) the length of patella. (b) the length of patella tendon. IS index was defined as (b)/(a). (c) tangent line of the articular surface of patella. (d) tangent line of tibia post cortex. (e) tangent line of femur post cortex. (A) named as SPA, the subtended angle of (c) and (e). (B) KF angle which was formed by (d) and (e).
Fig. 2Caton–Deschamps (CD) index: (f) the length of articular surfice of patella. (g) the length from lower pole of articular surface of the patella to tibial plateau anterosuperior angle. CD index was defined as a ratio that (g) divided by (f).
General results of the younger and older groups
| Groups | Patients (knees) | Age (years) | Males/Females | Left/Right |
|---|---|---|---|---|
| Younger | 143 (165) | 31.62 ± 11.38 | 70 (48.95%)/73 (51.05%) | 83 (50.30%)/82 (49.70%) |
| Older | 59 (78) | 54.61 ± 2.99 | 32 (54.24%)/27 (45.76%) | 42 (53.85%)/36 (46.15%) |
Measurement results and the intra‐ and inter observer reliabilities of the two groups
| Groups | Intra‐observer reliability | Inter‐observer reliability | Y (°) | SPA (°) | IS | CD | |
|---|---|---|---|---|---|---|---|
| Observer 1 | Observer 2 | ||||||
| Younger | 0.999 | 0.999 | 0.999 | 31.50° ± 10.07° | 34.38° ± 12.38° | 1.06 ± 0.17 | 1.04 ± 0.18 |
| Older | 1.000 | 0.999 | 0.999 | 25.90° ± 11.55° | 29.36° ± 14.22° | 1.06 ± 0.18 | 1.00 ± 0.16 |
Y represents the value calculated by the linear equation Y = 1.94 + 0.74 × knee flexion angle.
CD, Caton–Deschamps index; IS, Insall–Salvati index; SPA, sagittal patellar angle; Y, SPA, IS and CD, mean value of the four measurement data performed by two observers twice respectively.
Fig. 3Correlations of mean Y and SPA values with KF values in younger group. Since all parameters were measured by two observers for two times at an interval of 1 month, Y1234, KF1234 and SPA1234 represent the mean values of the four times measurement results of the two surveyors respectively in the process of calculation with SPSS software. It can be seen from this figure that Y has a good consistency with SPA in younger group regardless of knee flexion angle.
Fig. 4Correlations of mean Y and SPA with KF in older group. Y1234, KF1234 and SPA1234 represent the mean values of the four measurement data performed by two observers twice at an interval of 1 month respectively. It can be seen from this figure that in the older group, no matter how the knee flexion angle was, Y and SPA had a good consistency.
Pearson's correlation coefficients of Y with other methods in younger group
| Y/SPA | Y/IS | Y/CD | |
|---|---|---|---|
|
| 0.879 | −0.213 | −0.216 |
|
| 0.000 | 0.006 | 0.005 |
r: Pearson's correlation coefficient. P < 0.05 was considered as significant difference.
Pearson's correlation coefficients of Y with other methods in older group
| Y/SPA | Y/IS | Y/CD | |
|---|---|---|---|
|
| 0.903 | −0.113 | −0.316 |
|
| 0.000 | 0.323 | 0.005 |
r: Pearson's correlation coefficient. P < 0.05 was considered as significant difference.