| Literature DB >> 31750264 |
Chethan K N1, Shyamasunder Bhat N2, Zuber M3, Satish Shenoy B4.
Abstract
BACKGROUND: The hip joint is the largest joint after the knee, which gives stability to the whole human structure. The hip joint consists of a femoral head which articulates with the acetabulum. Due to age and wear between the joints, these joints need to be replaced with implants which can function just as a natural joint. Since the early 19th century, the hip joint arthroplasty has evolved, and many advances have been taken in the field which improved the whole procedure. Currently, there is a wide variety of implants available varying in the length of stem, shapes, and sizes.Entities:
Keywords: Femur; Finite element analysis ; Hip Prosthesis ; Static analysis ; Total deformation ; Von mises stress
Year: 2019 PMID: 31750264 PMCID: PMC6820019 DOI: 10.31661/jbpe.v0i0.1210
Source DB: PubMed Journal: J Biomed Phys Eng ISSN: 2251-7200
Figure1The different stem designs shapes (a) Circular, (b) Ellipse, (c) Oval, (d) Trapezoidal.
Mechanical properties of the different materials.
| Sl no. | Materials | Young’s modulus [GPa] | Density [gm/cm3] | Poisson’s ratio | Ultimate Tensile strength [MPa] | References |
|---|---|---|---|---|---|---|
|
| Cortical bone | 17 | 2 | 0.30 | 130 | [ |
|
| Cancellous bone | 0.52 | 1.08 | 0.29 | - | [ |
|
| Co-Cr Alloy | 200 | 8.5 | 0.30 | 1503 | [ |
|
| UHMWPE | 0.963 | 0.949 | 0.31 | 48 | [ |
Figure2(a) Boundary conditions applied to the implant (b) Discretized model of the complete implant with the femur.
Number of elements and nodes for different stem designs.
| Sl | Implant designs | Total number of elements | Total number of nodes |
|---|---|---|---|
|
| Circular | 170,970 | 378,157 |
|
| Oval | 163,945 | 341,406 |
|
| Ellipse | 154,863 | 328,233 |
|
| Trapezoidal | 160,289 | 334,911 |
Figure3(a) Total deformation in mm; (b) von Mises Stress in MPa.
Figure4Circular shaped stem implant (a). Total deformation, (b). Equivalent stress (von Mises).
Figure5Circular shaped stem implant (a). Directional deformation in Z-axis, (b) Elastic strain.
Figure6(a) Deformation in Z-axis in mm (b) Equivalent elastic strain in mm/mm.