| Literature DB >> 34702869 |
Peyman Bakhshayesh1,2, Ugwunna Ihediwa3, Sukha Sandher3, Alexandros Vris3, Nima Heidari3, Anders Enocson4.
Abstract
Rotational deformities following intramedullary (IM) nailing of tibia has a reported incidence of as high as 20%. Common techniques to measure deformities following IM nailing of tibia are either based on clinical assessment, plain X-rays or Computed Tomography (CT) comparing the treated leg with the uninjured contralateral side. All these techniques are based on examiners manual calculation inherently subject to bias. Following our previous rigorous motion analysis and symmetry studies on hemi pelvises, femurs and orthopaedic implants, we aimed to introduce a novel fully digital technique to measure rotational deformities in the lower legs. Following formal institutional approval from the Imperial College, CT images of 10 pairs of human lower legs were retrieved. Images were anonymized and uploaded to a research server. Three dimensional CT images of the lower legs were bilaterally reconstructed. CT-based motion analysis (CTMA) was used and the mirrored images of the left side were merged with the right side proximally as stationary and distally as moving objects. Discrepancies in translation and rotation were automatically calculated. Our study population had a mean age of 54 ± 20 years. There were six males and four females. We observed a greater variation in translation (mm) of Centre of Mass (COM) in sagittal plane (95% CI - 2.959-.292) which was also presented as rotational difference alongside the antero-posterior direction or Y axis (95% CI .370-1.035). In other word the right lower legs in our study were more likely to be in varus compared to the left side. However, there were no statistically significant differences in coronal or axial planes. Using our proposed fully digital technique we found that lower legs of the human adults were symmetrical in axial and coronal plane. We found sagittal plane differences which need further addressing in future using bigger sample size. Our novel recommended technique is fully digital and commercially available. This new technique can be useful in clinical practice addressing rotational deformities following orthopaedic surgical intervention. This new technique can substitute the previously introduced techniques.Entities:
Mesh:
Year: 2021 PMID: 34702869 PMCID: PMC8548303 DOI: 10.1038/s41598-021-00532-y
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1(A) Illustrates 3D image of right lower leg. (B) Illustrates the mirrored image if the left lower leg. (C) Illustrates the left lower leg.
Figure 2Illustrates merging of mirrored images of the left lower leg and the right lower leg. Initially the proximal parts are merged and assumes as static. Further, the distal parts are merged and assumed as moving.
Figure 3Illustrates automatic calculation of translation of Centre of Mass (COM) and Rotational differences around X, Y and Z axes.
Illustrates translation of COM (Centre of Mass) alongside X, Y and Z axes. Further illustrates rotational changes for all 10 patients, between proximal and distal parts of the merged 3D images of the right lower legs and mirrored images of the left lower legs. SEM; Standard error of the mean.
| Patient | COMX (mm) | COMY (mm) | COMZ (mm) | ROTX (degrees) | ROTY (degrees) | ROTZ (degrees) |
|---|---|---|---|---|---|---|
| 1 | 0.877 | 2.944 | 0.913 | 1.074 | 0.94 | − 0.526 |
| 2 | − 5.476 | − 4.561 | − 0.614 | − 1.031 | 1.43 | − 4.293 |
| 3 | − 0.668 | − 0.074 | 1.373 | − 0.313 | − 0.086 | − 3.019 |
| 4 | − 2.632 | 0.779 | 0.822 | 0.427 | 1.184 | − 0.5 |
| 5 | − 1.575 | 0.093 | − 5.403 | − 0.105 | 0.997 | − 7.425 |
| 6 | − − 0.853 | − 2.179 | 0.769 | − 1.008 | 0.536 | − 0.725 |
| 7 | − 3.77 | − 6.513 | 7.955 | − 1.829 | 0.897 | 1.98 |
| 8 | − 1.332 | − 0.023 | 1.693 | − 0.387 | 0.487 | 3.431 |
| 9 | − 0.301 | 3.699 | − 0.353 | 1.067 | 0.23 | 1.047 |
| 10 | − 0.527 | − 1.553 | 1.949 | − 0.537 | 0.413 | − 1.814 |
Illustrates normal distribution of the variables. COM; Centre of Mass. ROT; Rotational differences.
| Tests of Normality | ||||||
|---|---|---|---|---|---|---|
| Kolmogorov-Smirnova | Shapiro–Wilk | |||||
| Statistic | df | Sig | Statistic | df | Sig | |
| COMX | .211 | 10 | .200* | .922 | 10 | .371 |
| COMY | .184 | 10 | .200* | .956 | 10 | .738 |
| COMZ | .275 | 10 | .031 | .854 | 10 | .065 |
| ROTX | .132 | 10 | .200* | .954 | 10 | .721 |
| ROTY | .162 | 10 | .200* | .978 | 10 | .950 |
| ROTZ | .158 | 10 | .200* | .970 | 10 | .892 |