| Literature DB >> 35591581 |
Övül Kümbüloğlu1, Beril Koyuncu1, Gözde Yerlioğlu1,2, Nadin Al-Haj Husain3,4, Mutlu Özcan4.
Abstract
The purpose of this study was to evaluate the effects of various fabrication techniques and materials used in implant-supported mandibular overdentures with a Hader bar attachment over added stress distribution. Three-dimensional geometric solid models, consisting of two implants (3.3 mm × 12 mm) placed at the bone level on both mandibular canine regions and a Hader bar structure, were prepared. Model 1 simulated a bar retentive system made from Titanium Grade 5 material by Computer Numerical Control (CNC) milling technique without using any converting adapter/multi-unit element on the implants, while Model 2 simulated the same configuration, but with converting adapters on the implants. Model 3 simulated a bar retentive system made from Cobalt-Chromium material, made by using conventional casting technique with converting adapters on the implants. Static loads of 100 Newton were applied on test models from horizontal, vertical and oblique directions. ANSYS R15.0 Workbench Software was used to compare Von Mises stress distribution and minimum/maximum principal stress values, and the results were evaluated by using Finite Element Analysis method. As a result, the highest stress distribution values under static loading in three different directions were obtained in Model 1. Stress was observed intensely around the necks of the implants and the surrounding cortical bone areas in all models. In scope of the results obtained, using converting adapters on implants has been considered to decrease transmission of forces onto implants and surrounding bone structures, thus providing a better stress distribution. It has also been observed that the type of material used for bar fabrication has no significant influence on stress values in those models where converting adapters were used.Entities:
Keywords: CNC milling; finite element analysis; hader bar; implant-supported mandibular overdenture
Year: 2022 PMID: 35591581 PMCID: PMC9101733 DOI: 10.3390/ma15093248
Source DB: PubMed Journal: Materials (Basel) ISSN: 1996-1944 Impact factor: 3.748
The elasticity modulus and the Poisson ratio of each material used in this study.
| Material | Poisson Ratio (V) | Elasticity Modulus (MPa) |
|---|---|---|
| Cortical Bone [ | 0.3 | 13,700 |
| Trabecular Bone [ | 0.3 | 1370 |
| Mucosa [ | 0.37 | 1 |
| İmplant [ | 0.33 | 110,000 |
| Screw [ | 0.28 | 110,000 |
| Bar (Ti Grade 5/Ti-6Al-4V) [ | 0.35 | 103,400 |
| Bar (Co-Cr alloy) [ | 0.33 | 218,000 |
| Multi-unit abutment (Ti-6Al-7Nb) [ | 0.28 | 110,000 |
Figure 1Model 2 after being meshed into elements.
Figure 2Loads of 100 N in vertical direction, bucco-lingual direction and oblique direction, respectively.
The tensile strength and the yield strength of the materials used in this study.
| Yield Strength (MPa) | Tensile Strength (MPa) | |
|---|---|---|
| Ti [ | 680 | 760 |
| Ti-6Al-4V (Ti Grade 5) [ | 760 | 930 |
| Cortical Bone [ | -- | 88–164 |
| Trabecular Bone [ | -- | 23 |
The Von Mises stress values on implants, cortical bone and trabecular bone after the application of 100 N static load.
| 100 N | ||||
|---|---|---|---|---|
| Model | Loading Direction | Stress Values (MPa) | ||
| Implant | Cortical Bone | Trabecular Bone | ||
| Model 1 | Horizontal | 419.42 | 119.60 | 2.84 |
| Vertical | 148.24 | 19.92 | 1.62 | |
| Oblique | 131.59 | 32.21 | 1.68 | |
| Model 2 | Horizontal | 312.24 | 72.10 | 3.27 |
| Vertical | 87.49 | 20.09 | 1.75 | |
| Oblique | 105.10 | 20.44 | 1.57 | |
| Model 3 | Horizontal | 316.68 | 72.14 | 3.26 |
| Vertical | 86.86 | 19.95 | 1.75 | |
| Oblique | 87.66 | 19.10 | 1.45 | |
MPa = Megapascal; N = Newton.
Figure 3Model 1, Model 2 and Model 3 implants, and the distribution of Von Mises stress after vertical loading, respectively.
Figure 4The distribution of Von Mises stress after vertical loading on Model 1 bar attachment and screw.
Figure 5The Von Mises stress distribution on Model 1, Model 2 and Model 3 implants after horizontal loading.
Figure 6The Von Mises stress distribution on Model 2 and Model 3 multi-unit abutment after horizontal loading.
Figure 7Model 1 implants and the Von Mises stress distribution after oblique loading.
Figure 8Model 2 multi-unit abutment and the Von Mises stress distribution from occlusal view after oblique loading.
The Maximum and Minimum Principal Stress values on the bone tissue after 100 N of horizontal, vertical and oblique loading.
| 100 N | |||
|---|---|---|---|
| Model | Loading Direction | Principal Stress Values (MPa) | |
| Maximum Principal Stress | Minimum Principal Stress | ||
| Model 1 | Horizontal | 141.69 | −114.75 |
| Vertical | 9.77 | −23.73 | |
| Oblique | 31.34 | −36.33 | |
| Model 2 | Horizontal | 61.50 | −84.47 |
| Vertical | 12.99 | −20.74 | |
| Oblique | 7.30 | −20.14 | |
| Model 3 | Horizontal | 61.97 | −83.95 |
| Vertical | 12.93 | −20.60 | |
| Oblique | 6.98 | −19.00 | |
MPa = Megapascal.