| taille du texte : S-M-L |
| impression | intranet

Study of underload effects on the delay induced by an overload in fatigue crack propagation

type de publication      article dans une revue internationale avec comité de lecture
date de publication 2007
auteur(s) Bacila Adriana; Decoopman Xavier; Mesmacque Gerard; Voda Mircea; Serban Viorel-Aurel
journal (abréviation) International Journal of Fatigue (Int J Fatig)
volume (numéro) 29 (9-11)
pages 1781 – 1787
résumé Many engineering structures are subjected to random loading. The problem of predicting crack growth rates in this case cannot be solved without an accurate knowledge of load-time history occurring in service. There are many calculating models of crack propagation under spectrum loading, such as Wheeler model [Wheeler O. Spectrum loading and crack growth. J Basic Eng D 1972;94:181–86], Huang et al. [Huang XP, Zhang JB, Cui WC, Leng JX. Fatigue crack growth with overload under spectrum loading. Theor Appl Mech 2005;44:105–15] which use different approaches trying to explain fatigue crack growth. In this paper we use Decoopman’s [Decoopman X. Influence des conditions de chargement sur le retard à la propagation d’une fissure de fatigue après l’application d’une surcharge. Thesis, Université de Sciences et Technologies de Lille; 1999] model. He has developed an empirical model which describes the fatigue crack propagation after an overload cycle on 12NC6 steel in fatigue. This model describes how the crack growth rate evolves during the delay induced by the overload. Nevertheless, it is limited to overload cycles. But, many authors [[4] and [5]; Huang XP, Zhang JB, Cui WC, Leng JX. Fatigue crack growth with overload under spectrum loading. Theor Appl Mech 2005;44:105–15; Paris P, Erdogan F. A critical analysis of crack propagation laws. J Basic Eng Trans Am Soc Mech Eng 1963; 528–34] have shown that an underload cycle occurring after an overload cycle reduces the delay. This study proposes to implement the underload effect in order to decrease the conservative results expected from this model. Decoopman’s model proposes a delay weighting factor after an overload cycle. In order to take into account of an underload cycle, we suggest an acceleration coefficient to correct the model. The main advantage of this model is that the delay weighting factor and the acceleration coefficient are only dependent on yield stress σY, the crack length a, and the various plastic zone sizes. Many experimental results have been compared to simulated results. These comparisons show a good agreement.
mots clés Underload; Random loading; Fatigue crack propagation
lien lien  
Exporter la citation au format CSV (pour Excel) ou BiBTeX (pour LaTeX).