DocumentCode :
1399360
Title :
A multiplicative damage model for strength of fibrous composite materials
Author :
Padgett, W.J.
Author_Institution :
South Carolina Univ., Columbia, SC, USA
Volume :
47
Issue :
1
fYear :
1998
fDate :
3/1/1998 12:00:00 AM
Firstpage :
46
Lastpage :
52
Abstract :
Knowledge of the tensile strength properties of a fibrous composite material is essential in the design of reliable structures from that material. Determination of statistical models for the tensile strength of a composite material which provide good fits to experimental data from tensile tests on material specimens is therefore important for engineering design. Perhaps the most commonly used statistical model is the Weibull distribution, based on `weakest link of a chain´ arguments. However, in many cases the usual Weibull distribution does not adequately fit experimental data on tensile strength for composite materials made from brittle fibers such as carbon. Here, an alternative model is developed for tensile strength of carbon composites, which is based on a multiplicative cumulative-damage approach. This approach results in a 3-parameter extension of the Birnbaum-Saunders fatigue model and incorporates the material specimen size (size effect) as a known variable. This new distribution can also be written as an inverse Gaussian-type distribution, which can be interpreted as the first passage of the accumulated damage past a damage threshold, resulting in material failure. The new model fits experimental tensile-strength data, for carbon micro-composites better than existing models, providing more accurate estimates of material strength
Keywords :
Gaussian distribution; Weibull distribution; carbon fibre reinforced composites; maximum likelihood estimation; reliability theory; tensile strength; 3-parameter extension; Birnbaum-Saunders fatigue model; brittle fibers; carbon composites; carbon micro-composites; damage threshold; engineering design; fibrous composite materials strength; inverse Gaussian-type distribution; material failure; material specimen size; material strength estimation; maximum likelihood estimation; multiplicative cumulative-damage approach; multiplicative damage model; reliable structures design; statistical model; tensile strength properties; Composite materials; Data engineering; Design engineering; Fatigue; Gaussian distribution; Materials reliability; Materials testing; Organic materials; Reliability engineering; Weibull distribution;
fLanguage :
English
Journal_Title :
Reliability, IEEE Transactions on
Publisher :
ieee
ISSN :
0018-9529
Type :
jour
DOI :
10.1109/24.690901
Filename :
690901
Link To Document :
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