Finite Element Alternating Method for Interacting Surface Cracks

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Abstract:

The finite element alternating method (FEAM), in conjunction with the finite element analysis (FEA) and the analytical solution for an elliptical crack in an infinite solid subject to arbitrary crack-face traction, can derive the stress intensity factor (SIF) of surface cracks by using the FEA results for an uncracked body. In the present study, the FEAM was applied to evaluations of SIF for noncoplanar multiple surface cracks. The SIF was evaluated for two surface cracks of dissimilar size, and three crack of the same size. The results suggested that the interaction is greatly affected by the relative crack size and negligible when the difference in the crack size is large enough, and the interaction can be evaluated by taking into account the adjacent cracks even if there are many cracks around them. Finally, the crack growth simulations were conducted and a possibility of the direct evaluation of influence of interaction between adjacent crack without using the combination rules was revealed.

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Solid State Phenomena (Volume 120)

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147-153

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February 2007

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© 2007 Trans Tech Publications Ltd. All Rights Reserved

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[1] T. Nishioka and S. N. Atluri: Engng Fract. Mech. Vol. 17 (1983), p.247.

Google Scholar

[2] T. Nishioka and S. N. Atluri: ASME J. Pressure Vessel Technology Vol. 104 (1982), p.299.

Google Scholar

[3] P. E. O'Donoghue, T. Nishioka and S. N. Atluri: Engng Fract. Mech. Vol. 20 (1984), p.545.

Google Scholar

[4] T. Nishioka, T. Tokunaga and T. Akashi: J. Soc. Mat. Sci. Japan Vol. 43 (1994), p.1271.

Google Scholar

[5] T. Nishioka, T. Akashi and T. Tokunaga: Tran. JSME. Vol. 60 (1994), p.364.

Google Scholar

[6] T. Nishioka and T. Kato: Int. J. Fracture Vol. 97 (1999), p.137.

Google Scholar

[7] M. Kamaya and T. Nishioka: ASME J. Pressure Vessel Technology Vol. 127 (2005), p.165.

Google Scholar

[8] M. Kamaya and T. Kitamura: Tran. JSME. Vol. 68 (2001), p.1112.

Google Scholar

[9] W. A. Moussa, R. Bell and C. L. Tan: ASME J. Pressure Vessel Technology Vol. 124 (2002), p.234.

Google Scholar

[10] Y. Murakami and S. Nemat-Nasser: Engng Fract. Mech. Vol. 16 (1982), p.373.

Google Scholar

[11] Y. Murakami and S. Nemat-Nasser: Engng Fract. Mech. Vol. 17 (1983), p.193.

Google Scholar

[12] K. Kishimoto, W. O. Soboyejo, R. A. Smith and J. F. Knott: Int. J. Fatigue. Vol. 11 (1989), p.91.

Google Scholar

[13] N. A. Noda, K. Kobayashi and T. Oohashi: Archive of Applied Mechanics. Vol. 71 (2001), p.43.

Google Scholar

[14] O. Meessen, R. Gerad and Ch. Malekian: ASME PVP-Vol. 407 (2000), p.221.

Google Scholar

[15] ASME Boiler and Pressure Vessel Code Section XI 2003 Addenda, Fig. IWA-3330-1 (ASME New York 2003).

Google Scholar

[16] Fitness-For-Service Code S NA1-2002, Fig. E-1-6 (JSME Tokyo 2002).

Google Scholar

[17] K. Hasegawa, M. Shiratori, T. Miyoshi and N. Seki: ASME PVP-Vol. 439 (2002), p.307.

Google Scholar

[18] M. Kamaya: ASME PVP-Vol. 438 (2002), p.181.

Google Scholar

[19] M. Kamaya: JSME International Vol. A-46, (2003), p.15.

Google Scholar

[20] M. Kamaya and N. Totsuka: Corrosion Science Vol. 44 (2002), p.2333.

Google Scholar