Path-independent H integrals for three-dimensional fracture mechanics |
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Authors: | G Meda TW Messner GB Sinclair JS Solecki |
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Affiliation: | (1) Corning Incorporated, Corning, New York, 14831, U.S.A;(2) Chrysler Corporation, Auburn Hills, Michigan, 48309, U.S.A;(3) Department of Mechanical Engineering, Carnegie Mellon University, Pittsburgh, Pennsylvania, 15213-3890, U.S.A;(4) ANSYS Incorporated, Canonsburg, Pennsylvania, 15213, U.S.A |
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Abstract: | In fracture mechanics, a number of real applications have intrinsically three-dimensional crack geometries, thereby requiring
a means of extracting stress intensity factors under such circumstances. Two approaches to this end are examined here: one,
a three-dimensional J-integral; the other, three-dimensional H integrals for each mode. The first integral is well accepted
by the fracture mechanics community; the second integrals are newly developed herein. The two are compared on three-dimensional
test problems with closed-form solutions that are constructed for this purpose. Analysis is via quarter-point elements on
two successively refined grids for each test problem. The results demonstrate that both types of path-independent integral
can furnish estimates of stress intensity factors which converge to good levels of accuracy in return for reasonable levels
of computational effort.
This revised version was published online in July 2006 with corrections to the Cover Date. |
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Keywords: | Path-independant integrals mixed-mode three-dimensional cracks |
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