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• W2012181900 abstract "Abstract The Tensile Behavior of a brittle matrix composite is studied for post matrix crack saturation conditions. Scatter of fiber strength following the Weibull distribution as well as the influence of the major microstructural variables is considered. The stress in a fiber is assumed to recover linearly around a failure due to a fiber-matrix interface behavior mainly ruled by friction. The constitutive behavior for such a composite is analysed. Results are given for a simplified and a refined approximate description and compared with an analysis resulting from the exact analytical theory of fiber fragmentation. It is shown that the stress-strain relation for the refined model excellently follows the exact solution and gives the location of the maximum to within 1% in both stress and strain; for most materials the agreement is even better. Also it is shown that all relations can be normalized to depend on only two variables; a stress reference and the Weibull exponent. For systems with low scatter in fiber strength the simplified model is sufficient to determine the stress maximum but not the postcritical behavior. In addition, the simplified model gives explicit analytical expressions for the maximum stress and corresponding strain. None of the models contain any volume dependence or statistical scatter, but the maximum stress given by the stress-strain relation constitutes an upper bound for the ultimate tensile strength of the composite." @default.
• W2012181900 created "2016-06-24" @default.
• W2012181900 creator A5032803662 @default.
• W2012181900 date "1993-08-01" @default.
• W2012181900 modified "2023-09-26" @default.
• W2012181900 title "A constitutive law for continuous fiber reinforced brittle matrix composites with fiber fragmentation and stress recovery" @default.
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• W2012181900 doi "https://doi.org/10.1016/0022-5096(93)90085-t" @default.
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