Journal List > J Korean Acad Prosthodont > v.50(2) > 1034695

Jung, Lee, and Kang: Finite element analysis on the connection types of abutment and fixture

Abstract

Purpose

This study was performed to compare the stress distribution pattern of abutment-fixture connection area using 3-dimensional finite element model analysis when 5 different implant systems which have internal connection.

Materials and methods

For the analysis, a finite element model of implant was designed to locate at first molar area. Stress distribution was observed when vertical load of 200 N was applied at several points on the occlusal surfaces of the implants, including center, points 1.5 mm, 3.0 mm away from center and oblique load of 200 N was applied 30° inclined to the implant axis. The finite element model was analyzed by using of 3G. Author (PlassoTech, California, USA).

Results

The DAS tech implant (internal step with no taper) showed more favorable stress distribution than other internally connected implants. AS compare to the situations when the loading was applied within the boundary of implants and an oblique loading was applied, it showed higher equivalent stress and equivalent elastic strain when the loading was applied beyond the boundary of implants. Regardless of loading condition, the abutments showed higher equivalent stress and equivalent elastic strain than the fixtures.

Conclusion

When the occlusal contact is afforded, the distribution of stress varies depending on the design of connection area and the location of loading. More favorable stress distribution is expected when the contact load was applied within the diameter of fixtures and the DAS tech implant (internal step with no tapering) has more benefits than the other design of internally connected implants.

Figures and Tables

Fig. 1
Abutment and fixture modeling. DSA: JOY (DAS tech, Gwangju, Korea), AST: Osseospeed TX (Astra tech, Mölndal, Sweden), FRI: Ankylos C/X (Friadent, Mannheim, Germany), SST: Standard Implant (Straumann, Waldenburg, Switzerland), SBL: Bone Level Implant (Straumann, Waldenburg, Switzerland).
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Fig. 2
Finite element model of whole body.
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Fig. 3
Loading conditions. A: Loading A condition, B: Loading B condition, C: Loading C condition, D: Loading D condition.
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Fig. 4
The stress contours of models under Loading A condition.
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Fig. 5
The stress contours of models under Loading B condition.
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Fig. 6
The stress contours of models under Loading C condition.
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Fig. 7
The stress contours of models under Loading D condition.
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Table 1
Implant systems used in this study
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Table 2
Material properties used in this study
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Table 3
Maximum equivalent stress and maximum equivalent strain of various models in loading A condition
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Table 4
Maximum equivalent stress and maximum equivalent strain of various models in loading B condition
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Table 5
Maximum equivalent stress and maximum equivalent strain of various models in loading C condition
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Table 6
Maximum equivalent stress and maximum equivalent strain of various models in loading D condition
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