| Literature DB >> 35813996 |
Haowen Xue1, Haotian Bai1, Rongqi Zhou1, Jincheng Wang1, Bin Zhou2, Xiaonan Wang1, Wenbin Luo1, Xin Zhao1.
Abstract
The loosening of traditional prosthetics is among the leading causes of surgical failure of proximal femoral bone defects. A novel compound sleeve and stem prosthesis was designed using an optimization methodology that combined an octet-truss porous structure with density-based topology optimization to improve stability, promote bone ingrowth, and enhance biomechanical properties. Biomechanical changes were assessed using finite element analysis. The distribution of stress, the strain energy density, and the relative micromotion in the optimized group were considered. The optimized sleeve prosthesis achieved a 31.5% weight reduction. The maximum stresses in the optimized group were observed to decrease by 30.33 and 4.74% at the back sleeve and neck part of stem prosthesis, with a 29.52% increase in the femur, respectively. The average stress in most selected regions in the optimized group was significantly greater than that in the original group (p < 0.05). The maximum relative micromotion decreased by 15.18% (from 63.9 to 54.2 μm) in the optimized group. The novel designed compound sleeve and stem prosthesis could effectively improve the biomechanical performance of next-generation prosthetics and provide a microenvironment for bone ingrowth. The presented method could serve as a model for clinical practice and a platform for future orthopedic surgery applications.Entities:
Keywords: bone defect; finite element analysis; porous structure; prosthesis design; proximal femur; topology optimization
Year: 2022 PMID: 35813996 PMCID: PMC9263260 DOI: 10.3389/fbioe.2022.938337
Source DB: PubMed Journal: Front Bioeng Biotechnol ISSN: 2296-4185
FIGURE 1Finite element model of the femur and prosthesis (A) Material properties of the inhomogeneous femur (B) The entire assembled model of the femur and prosthesis (C) Load and boundary conditions. Arrowheads and triangles indicate the loads and constraint, respectively. P0–P4 indicate the point of muscle attachment.
Material properties of components.
| Component | Material | Elastic Modulus (MPa) | Poisson’s Ratio |
|---|---|---|---|
| Bone | Non-homogeneous | Non-homogeneous | 0.30 |
| Stem prosthesis | Ti6Al4V | 110,000 | 0.34 |
| Sleeve prosthesis | Ti6Al4V | 110,000 | 0.34 |
| 200-μm porous part | Ti6Al4V | 35,849.6 | 0.34 |
| 400-μm porous part | Ti6Al4V | 28,766.8 | 0.34 |
The joint and muscle forces under walking conditions.
| Force | Acts at Point | X | y | z |
|---|---|---|---|---|
| Hip contact (1) | P0 | 370.6 | 225.2 | −1,572.3 |
| Abductor (2) | P1 | −397.0 | −29.5 | 593.4 |
| Tensor fascia latae, proximal part (3a) | P2 | −49.4 | −79.6 | 90.6 |
| Tensor fascia latae, distal part (3 b) | 3.4 | 4.8 | −130.3 | |
| Vastus lateralis (4) | P3 | 6.1 | −126.9 | −637.3 |
Note: Loading conditions refer to Figure 1C.
Friction types between components.
| Contact Surface A | Contact Surface B | Friction Type |
|---|---|---|
| Sleeve | Stem | Stick |
| Sleeve | Bone |
|
| 200-μm porous part | Bone |
|
| 400-μm porous part | Bone |
|
Note: μ1 is defined as the static friction coefficient and μ2 is defined as the kinetic friction coefficient.
FIGURE 2Topological optimization process and the porous structure sleeve prosthesis (A) The result of element density distribution (B) Optimized prosthesis and its porous structure.
FIGURE 3Comparison of the stress and strain energy density distribution on the femur between the original group (PRE) and optimized group (TPO) (A) Distribution of von Mises stress (B) Distribution of strain energy density. The a, b, c, and d indicate cross-section layers of femur.
FIGURE 4Comparison of the stress distribution on the prosthesis between the original group (PRE) and the optimized group (TPO).
FIGURE 5Comparison of the stress result (A) The average stress in the medial femur (B) The average stress (C) The maximum stress in components. The * indicates p < 0.05.
FIGURE 6Comparison of the relative micromotion distribution between the original group (A) and the optimized group (B).