1996
DOI: 10.1016/1359-6454(95)00328-2
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Fe-simulation of crack paths in the real microstructure of an Al(6061)/SiC composite

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Cited by 50 publications
(28 citation statements)
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“…In the food industry, the linear elasticity and thermal conductivity of two-phase materials ͑polycrystalline ice, cream͒ have been simulated from x-ray computed tomography ͑CT͒ images. 31 The dynamics of fracture and the influence of structure on the path of crack propagation have been investigated using imported microstructures of an Al+ SiC composite 32 and TiB 2 +Al 2 O 3 in the high strain-rate regime. 33 Real microstructures are also being used to help solve problems in the area of human biology.…”
Section: Modeling Backgroundmentioning
confidence: 99%
“…In the food industry, the linear elasticity and thermal conductivity of two-phase materials ͑polycrystalline ice, cream͒ have been simulated from x-ray computed tomography ͑CT͒ images. 31 The dynamics of fracture and the influence of structure on the path of crack propagation have been investigated using imported microstructures of an Al+ SiC composite 32 and TiB 2 +Al 2 O 3 in the high strain-rate regime. 33 Real microstructures are also being used to help solve problems in the area of human biology.…”
Section: Modeling Backgroundmentioning
confidence: 99%
“…Real microstructures have been used in several cases to simulate the mesoscale deformation and fracture responses of a number of monolithic and composite material systems [14,15]. The shock-compression response of complex materials has also been studied recently [1,16].…”
Section: Introductionmentioning
confidence: 99%
“…This explains the phenomenon that the larger particle has less fatigue life [3]. Plotted in Figure 10 are the theoretical prediction of the fatigue crack incubation life (load cycles) against inclusion size with varying applied load using (10,(13)(14)(15)(16)(17)(18)(19)(20)(21)(22). As can be anticipated, the detail comparison between this prediction and experimental results show that the theoretically estimated fatigue life is about 30-90% higher than test.…”
Section: A Dislocation Model For Optimizing Fatigue Life and Strengthmentioning
confidence: 94%
“…By substituting (22) into (15) and then into (9) and (10), we obtain relations among applied stress, load cycle, inclusion size, spacing and materials properties such as those listed in Table 1 at the instance that the piled dislocation loops become unstable, which is corresponding to the incubation of fatigue cracking. The resulted equation demonstrates that the material intrinsic strength is proportional to the production of the interfacial adhesion energy and inclusion radius r minus the pileup energy times r 3 , but inversely proportional to the inclusion space L. Thus, when a material has just suffered a small number of load cycle under a given stress amplitude of τ appl , the intrinsic strength is linearly proportional to the inclusion size r as the term with cubic of the inclusion radius in (22) is small.…”
Section: A Dislocation Model For Optimizing Fatigue Life and Strengthmentioning
confidence: 99%
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