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A simple fatigue life model for three-dimensional fiber-polymer composites

journal contribution
posted on 2024-11-01, 03:19 authored by Adrian Mouritz
A simple model is proposed for predicting the fatigue life of three-dimensional (3D) fiber-polymer composite materials for certain cyclic load conditions. The fatigue life call be easily calculated using the model with three empirically determined constants: (i) the ultimate strength of the 3D composite, (ii) the ultimate strength of the two-dimensional (2D) laminate, which is identical in every respect to the 3D composite (e.g., same fiber layup pattern, fiber volume content) except for the through-thickness reinforcement, and (iii) the slope parameter (m) of tile fatigue-life (S-logN) curve for the 2D laminate. It is shown that the S-log N curves for stitched composites under cyclic tension-tension and compression-compression loading and for z-pinned composites under cyclic bending loading can be accurately predicted using this model. This model call also approximate the tensile fatigue life of composite lap joints reinforced by stitches or z-pills. However, the model is not reliable in predicting the fatigue life of 3D composites in all cases. It is only accurate when the fatigue damage mechanisms and failure mode of tile 3D composite are not altered significantly by the through-thickness reinforcement. Consequently, a limitation of the model is that a priori knowledge of the fatigue damage process of the 3D composite is needed before it can be used with confidence to predict fatigue life. This problem is exasperated by the paucity of information available on the fatigue mechanisms of many types of 3D composites. Until this problem is resolved, tile model should only be applied to those types of 3D composites in which their fatigue processes have been determined.

History

Journal

Journal of Composite Materials

Volume

40

Issue

5

Start page

455

End page

469

Total pages

15

Publisher

SAGE Publications

Place published

Thousand Oaks, USA

Language

English

Copyright

© 2004 Sage Publications

Former Identifier

2006001567

Esploro creation date

2020-06-22

Fedora creation date

2009-02-27

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