Local Stress Field for Torsion of a Penny-Shaped Crack in a Functionally Graded Strip

Abstract:

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The torsion of a penny-shaped crack in a functionally graded strip is considered. Hankel transform is used to reduce the problem to solving a Fredholm integral equation. The crack tip stress field is obtained by considering the asymptotic behavior of Bessel function. Investigated are the effects of material property parameters and geometry criterion on the stress intensity factor. Numerical results show that increasing the gradient of shear modulus can suppress crack initiation and growth, and that the stress intensity factor varies little with the increasing of the strip's highness.

Info:

Periodical:

Key Engineering Materials (Volumes 261-263)

Edited by:

Kikuo Kishimoto, Masanori Kikuchi, Tetsuo Shoji and Masumi Saka

Pages:

123-128

DOI:

10.4028/www.scientific.net/KEM.261-263.123

Citation:

W. J. Feng et al., "Local Stress Field for Torsion of a Penny-Shaped Crack in a Functionally Graded Strip", Key Engineering Materials, Vols. 261-263, pp. 123-128, 2004

Online since:

April 2004

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Price:

$35.00

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