Considerations resulting from S-N field analyses on the existence or non-existence of fatigue limit [1,2], besides being an everlasting topic of discussion in the fracture mechanics community, give rise to promote a more profound comprehension of some issues related to the Kitagawa-Takahashi (K-T) diagram, thus continuing former works of the authors [3,4]. To do this, arguments are provided to illustrate the necessity of revising some of the influencing concepts in the current conventional interpretation of the K-T diagram, such as the transcendence of considering probabilistic S-N field approaches avoiding arbitrary, deterministic bi- and trilinear S-N models (Fig. 1), which necessarily imply the K-T diagram to be referred to a defined finite lifetime, see [5], the contradictory definition of non-propagating cracks [6] and the necessary identification of the K-T with a particular fatigue mechanism. In this way, a probabilistic extension of the K-T diagram for finite life predictions is ensured even in the VHCF region with multiplicity of mechanisms (Fig. 2). It is hoped that this approach will enhance understanding, effectiveness and reliability of the K-T applications in practical component design.

Finite life and propagating crack considerations for an extended interpretation of the Kitagawa-Takahashi diagram / S. Blasón; M. Muniz-Calvente; R. Brighenti; J. A. F. O. Correia; A. M. P. de Jesus; A. Fernández-Canteli. - ELETTRONICO. - (2018), pp. 249-250. (Intervento presentato al convegno XIX International Colloquium on Mechanical Fatigue of Metals tenutosi a Porto (P) nel 5-7 Sept. 2018).

Finite life and propagating crack considerations for an extended interpretation of the Kitagawa-Takahashi diagram

R. Brighenti;
2018

Abstract

Considerations resulting from S-N field analyses on the existence or non-existence of fatigue limit [1,2], besides being an everlasting topic of discussion in the fracture mechanics community, give rise to promote a more profound comprehension of some issues related to the Kitagawa-Takahashi (K-T) diagram, thus continuing former works of the authors [3,4]. To do this, arguments are provided to illustrate the necessity of revising some of the influencing concepts in the current conventional interpretation of the K-T diagram, such as the transcendence of considering probabilistic S-N field approaches avoiding arbitrary, deterministic bi- and trilinear S-N models (Fig. 1), which necessarily imply the K-T diagram to be referred to a defined finite lifetime, see [5], the contradictory definition of non-propagating cracks [6] and the necessary identification of the K-T with a particular fatigue mechanism. In this way, a probabilistic extension of the K-T diagram for finite life predictions is ensured even in the VHCF region with multiplicity of mechanisms (Fig. 2). It is hoped that this approach will enhance understanding, effectiveness and reliability of the K-T applications in practical component design.
2018
Proceedings of the 19th International Colloquium on Mechanical Fatigue of Metals.
XIX International Colloquium on Mechanical Fatigue of Metals
Porto (P)
S. Blasón; M. Muniz-Calvente; R. Brighenti; J. A. F. O. Correia; A. M. P. de Jesus; A. Fernández-Canteli
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Utilizza questo identificatore per citare o creare un link a questa risorsa: https://hdl.handle.net/2158/1328156
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