| Literature DB >> 35693317 |
Kai Ding1,2, Yanbin Zhu1,2, Haicheng Wang1,2, Yonglong Li1,2, Weijie Yang1,2, Xiaodong Cheng1,2, Yingze Zhang1,2,3,4, Wei Chen1,2,3, Qi Zhang1,2.
Abstract
Background: Dynamic hip screw (DHS) is one of the most widely internal fixations for stabilizing intertrochanteric fracture, however, with a high risk of postoperative complications. The triangle support fixation plate (TSFP) is developed to reduce the postoperative complications. The purpose of study is to evaluate the biomechanical performance of the DHS and TSFP and demonstrate the rationality of triangular internal fixation for stabilizing intertrochanteric fractures.Entities:
Keywords: DHS; TSFP; biomechanical performance; finite-element analysis; intertrochanteric fracture; triangular structure
Year: 2022 PMID: 35693317 PMCID: PMC9174929 DOI: 10.3389/fsurg.2022.911141
Source DB: PubMed Journal: Front Surg ISSN: 2296-875X
Figure 1Diagram, detail, and specifications of internal fixation devices; (A) DHS; and (B) TSFP.
Figure 2Geometric modeling of stable and unstable intertrochanteric fracture models and three implant fixation models; (A) the Evans type I and IV intertrochanteric fractures; (B) DHS fixation model; and (C) TSFP fixation model.
Figure 3Boundary conditions of the models.
Figure 4The von Mises stress on the cancellous and cortical bone of the proximal femur was tested to analyze the mesh convergence and validate the model.
Figure 5Results of the validated experiment. (A): biomechanical study; and (B): finite-analysis element.
Figure 6Recording the strain value of marker points in the biomechanical study and finite-element analysis.
The strain values of the biomechanical test and finite-element analysis (10−6).
| Maker point | a | b | c | d | e | f | g | h | i |
|---|---|---|---|---|---|---|---|---|---|
| Finite-element analysis | 126.32 | 238.87 | 214.65 | −253.24 | −116.37 | −267.54 | −213.54 | −91.94 | −138.25 |
| Biomechanical study | 143.26 | 271.46 | 186.15 | −268.39 | −142.74 | −235.74 | −239.62 | −85.83 | −121.62 |
Figure 7The stress distribution (A) and displacement distribution (B) of an intact proximal femur.
Figure 8The stress distribution and displacement distribution of two implant fixations of a stable intertrochanteric fracture; (A) the stress distribution of bone models; (B) the stress distribution of the lateral femoral cortex; (C) the stress distribution of an implant model; (D) the displacement distribution of three implant fixation models. The figure shows that the TSFP has improved the stress distribution of the implant and bone models and increased the construct stability of the fixation of Evans type I intertrochanteric fracture.
Figure 11The maximum principal stress and minimum principal stress extremes of two implant models for the treatment of an unstable intertrochanteric fracture. The figure shows that the TSFP has improved the maximum principal stress distribution compared with DHS for the fixation of Evans type IV intertrochanteric fracture.
The maximum displacement and stress values of two implant models for the treatment of stable intertrochanteric fracture.
| Implant models | Maximum stress (MPa) | Maximum displacement (mm) | |||
|---|---|---|---|---|---|
| Medial cortex | Lateral cortex | Implant | Fixation models | Relative fracture surface | |
| DHS | 42.31 | 39.14 | 101.28 | 1.66 | 0.10 |
| TSFP | 35.41 | 15.36 | 88.02 | 1.28 | 0.04 |
The maximum principal stress and minimum principal stress distribution of two implant models for the treatment of unstable and stable intertrochanteric fractures (MPa).
| Implant models | Stable intertrochanteric fracture | Unstable intertrochanteric fracture | ||
|---|---|---|---|---|
| Max principal stress | Min principal stress | Max principal stress | Min principal stress | |
| DHS | 114.61 | −89.65 | 200.63 | −157.63 |
| TSFP | 103.04 | −83.28 | 121.92 | −104.55 |
Figure 9The stress distribution and displacement distribution of two implant fixations of an unstable intertrochanteric fracture; (A) the stress distribution of bone models; (B) the stress distribution of the lateral femoral cortex; (C) the stress distribution of an implant model; (D) the displacement distribution of three implant fixation models. The figure shows that the TSFP has improved the stress distribution of the implant and bone models and increased the construct stability of the fixation of Evans type IV intertrochanteric fracture.
The maximum displacement and stress values of two implant models for the treatment of an unstable intertrochanteric fracture.
| Implant models | Maximum stress (MPa) | Maximum displacement (mm) | |||
|---|---|---|---|---|---|
| Medial cortex | Lateral cortex | Implant | Fixation models | Relative fracture surface | |
| DHS | 28.73 | 97.73 | 178.74 | 2.24 | 0.75 |
| TSFP | 68.97 | 19.58 | 105.31 | 1.57 | 0.10 |