J Korean Acad Prosthodont.  2016 Apr;54(2):110-119. 10.4047/jkap.2016.54.2.110.

The non-linear FEM analysis of different connection lengths of internal connection abutment

Affiliations
  • 1Department of Prosthodontics, Post-Graduate Dental School, Yonsei University, Seoul, Republic of Korea. DONGHOOHAN@yuhs.ac
  • 2Department of Mechanical Engineering, Yonsei University, Republic of Seoul, Korea.
  • 3Department of Prosthodontics, Central Veterans Hospital, Seoul, Republic of Korea.

Abstract

PURPOSE
This study is aimed to assess changes of stress distribution dependent on different connection lengths and placement of the fixture top relative to the ridge crest.
MATERIALS AND METHODS
The internal-conical connection implant which has a hexagonal anti-rotation index was used for FEM analysis on stress distribution in accordance with connection length of fixture-abutment. Different connection lengths of 2.5 mm, 3.5 mm, and 4.5 mm were designed respectively with the top of the fixture flush with residual ridge crest level, or 2 mm above. Therefore, a total of 6 models were made for the FEM analysis. The load was 170 N and 30-degree tilted.
RESULTS
In all cases, the maximum von Mises stress was located adjacent to the top portion of the fixture and ridge crest in the bone. The longer the connection length was, the lower the maximum von Mises stress was in the fixture, abutment, screw and bone. The reduction rate of the maximum von Mises stress depending on increased connection length was greater in the case of the fixture top at 2 mm above the ridge crest versus flush with the ridge crest.
CONCLUSION
It was found that the longer the connection length, the lower the maximum von Mises stress appears. Furthermore, it will help prevent mechanical or biological complications of implants.

Keyword

Implant; Dental implant-abutment design; Dental stress analysis; Finite element analysis

MeSH Terms

Dental Implant-Abutment Design
Dental Stress Analysis
Finite Element Analysis

Figure

  • Fig. 1. (A) 1 mm, 2 mm, and 3 mm hexagonal index lengths and (B) geometry of CAD model.

  • Fig. 2. von Mises stress distribution in the fixtures of all models. (A) Model No. 1, (B) Model No. 2, (C) Model No. 3, (D) Model No. 4, (E) Model No. 5, (F) Model No. 6.

  • Fig. 3. von Mises stress distribution in the abutments of all models. (A) Model No. 1, (B) Model No. 2, (C) Model No. 3, (D) Model No. 4, (E) Model No. 5, (F) Model No. 6.

  • Fig. 4. von Mises stress distribution in the screws of all models. (A) Model No. 1, (B) Model No. 2, (C) Model No. 3, (D) Model No. 4, (E) Model No. 5, (F) Model No. 6.

  • Fig. 5. von Mises stress distribution in the bones of all models. (A) Model No. 1, (B) Model No. 2, (C) Model No. 3, (D) Model No. 4, (E) Model No. 5, (F) Model No. 6.

  • Fig. 6. Bar graph of maximum von Mises stress of model No. 1, No. 2 and No. 3.

  • Fig. 7. Bar graph of maximum von Mises stress of model No. 4, No. 5 and No. 6.

  • Fig. 8. Sum of maximum von Mises stresses of all components depending on connection lengths and fixture top level.


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