Transient and Steady State Regimes of Fatigue Crack Growth in High Strength Steel

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Abstract:

This paper analyzes the propagation of fatigue cracks in pearlitic steel in two forms, hot rolled bar and cold drawn wire. The experimental procedure consisted of fatigue tests on bars under tensile loading, using steps with decreasing amplitude of stress and constant stress range during each step. The curves plotting cyclic crack growth rate versus stress intensity factor range show a main steady-state regime preceded by transient paths. The steady-state regime is associated with the curves of the Paris regime. The cold drawing process improves the fatigue behaviour of steel by retarding the cyclic crack growth rate, and the propagation rate is not dependent on the R-ratio. The transient branches allow one to calculate the plastic zone size, considering that they are a consequence of the overload retardation effect at each step change, and a unique expression is fitted as a function of KmaxΔK product and of the conventional mechanical properties.

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Periodical:

Key Engineering Materials (Volumes 525-526)

Pages:

553-556

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Online since:

November 2012

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[1] K. Sadananda and A.K. Vasudevan: Int. J. Fatigue Vol. 26 (2004), p.39.

Google Scholar

[2] S. Stoychev and D. Kujawski: Int. J. Fatigue Vol. 27 (2005), p.1425.

Google Scholar

[3] J. Zhang, X.D. He and S.Y. Du: Int. J. Fatigue Vol. 27 (2005), p.1314.

Google Scholar

[4] A.B. El-Shabasy and J.J. Lewandowski: Int. J. Fatigue Vol. 26 (2004), p.305.

Google Scholar

[5] J. Toribio, J.C. Matos and B. González: Int. J. Fatigue Vol. 31 (2009), p. (2014).

Google Scholar

[6] S. Suresh: Eng. Fract. Mech. Vol. 18 (1983), p.577.

Google Scholar

[7] S. Pommier and M. de Freitas: Fatigue Fract. Eng. Mater. Struct. Vol. 25 (2002), p.709.

Google Scholar

[8] G.R. Irwin, in: Mechanical and Metallurgical Behaviour of Sheet Materials (Proceedings of the 7th Sagamore Ordonance), Section IV, New York, USA (1960), p.63.

Google Scholar

[9] D.S. Dugdale: J Mech. Phys. Solids Vol. 8 (1960), p.100.

Google Scholar

[10] G.I. Barenblatt: Adv. Appl. Mech. Vol. 7 (1962), p.55.

Google Scholar

[11] J.R. Rice, in: Fatigue Crack Propagation (ASTM STP 415), Philadelphia, USA (1967), p.247.

Google Scholar

[12] J. Toribio and V. Kharin: J. Mater. Sci. Vol. 41 (2006), p.6015.

Google Scholar

[13] M.A. Astiz: Int. J. Fract. Vol. 31 (1986), p.105.

Google Scholar