Paris' Law, SIF, and Swanson et al's Experiment

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SUMMARY

This discussion centers on Paris' Law and its implications for understanding static and dynamic fracture through Stress Intensity Factor (SIF). It confirms that SIF governs fatigue crack growth rates, as demonstrated by Swanson et al's experiment, which established that maintaining constant SIF results in a constant crack growth velocity. Additionally, it highlights the prediction that crack growth rates decrease with increasing crack length under constant stress, supported by references to Saxena et al's work and Hertzberg's comprehensive chapter on fatigue crack propagation.

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  • Understanding of Paris' Law in fracture mechanics
  • Familiarity with Stress Intensity Factor (SIF) concepts
  • Knowledge of fatigue crack propagation principles
  • Access to Hertzberg's "Deformation and Fracture Mechanics of Engineering Materials"
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  • Research the experimental methods used by Swanson et al to validate SIF and crack growth rates
  • Study the implications of Saxena et al's findings on fatigue testing
  • Explore advanced topics in fatigue crack propagation in Hertzberg's literature
  • Investigate the relationship between crack length and growth rates under varying stress conditions
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Researchers, materials scientists, and engineers focused on fracture mechanics, particularly those studying fatigue crack propagation and its implications in engineering materials.

bill nye scienceguy!
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The best I can come up with is Paris' postulation that if SIF controls static fracture then it's reasonable that it should also control dynamic fracture, the fact that Paris' law 'works', and Swanson et al's experiment that proved that if SIF is kept const the fatigue crack will grow a t a constant velocuty.

Any input?
 
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Yes, and also the interesting prediction (and experimental verification) that crack growth rate should decrease as crack length increases at constant stress. Also see Saxena et al, J Test Eval 6, 167 (1978) and the chapter "Fatigue Crack Propagation" in Hertzberg's Deformation and Fracture Mechanics of Engineering Materials.
 

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