1996
DOI: 10.1016/1359-6454(96)00027-4
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Damage-enhanced creep and rupture in fiber-reinforced composites

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Cited by 27 publications
(24 citation statements)
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“…Hence, it is actually a critical value for the applied stress, below which the composite suffers only partial failure and the stress on the unbroken fibers tends towards a finite value giving rise to an infinite lifetime. Fabeny and Curtin (1996) have constructed a system similar to (16) describing the overall creep behavior of a composite with fibers exhibiting steady-state creep. They proved that there exists again a critical value (greater than (20) for the applied stress, below which the composite has an infinite lifetime with some steadystate creep rate.…”
Section: Assumptions Utilized For the Development Of The Modelsmentioning
confidence: 99%
See 1 more Smart Citation
“…Hence, it is actually a critical value for the applied stress, below which the composite suffers only partial failure and the stress on the unbroken fibers tends towards a finite value giving rise to an infinite lifetime. Fabeny and Curtin (1996) have constructed a system similar to (16) describing the overall creep behavior of a composite with fibers exhibiting steady-state creep. They proved that there exists again a critical value (greater than (20) for the applied stress, below which the composite has an infinite lifetime with some steadystate creep rate.…”
Section: Assumptions Utilized For the Development Of The Modelsmentioning
confidence: 99%
“…The longitudinal time-dependent deformation of continuous fiber-reinforced composites is the result of diffusional and cavitational creep of the constituents (McLean, 1985;McLean, 1989;Du and McMeeking, 1995;Fabeny and Curtin, 1996), as well as of the strength and evolution of fiber damage and fiber/matrix slippage. The fibers are the stiff, main load-bearing phase with randomly distributed flaws that grow over time and result in sudden fiber breaks where tensile loading is unsupported.…”
Section: Introductionmentioning
confidence: 99%
“…The model assumes an elastic cylindrical fiber embedded in an inelastically deforming matrix, similar to the models presented by McLean [15] and Fabeny [16]. The effect of other fibers from the surrounding is assumed to be negligible.…”
Section: Inelastic Concentric Cylinder Modelmentioning
confidence: 99%
“…At lower rates of loading, the matrix was able to relax in creep and did not fracture, resulting in much-longer composite lifetimes. The McLean approach was expanded by Du and McMeeking 30 and Fabeny and Curtin 31 to incorporate statistical fiber fracture and its influence on creep and rupture but not matrix damage. These works also emphasized that stress transfer across the fiber/matrix interface can also be affected by matrix creep: 30,32,33 the interface shear stress along broken fibers drives creep of the matrix and a subsequent increase in the ineffective length of broken fibers, resulting in time-dependent composite failure.…”
Section: Introductionmentioning
confidence: 99%