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Published March 1989 | public
Journal Article

A Finite Elastostatic Analysis of Bimaterial Interface Cracks

Abstract

A numerical method is developed to study the bimaterial interface problem in Neo-Hookean materials under plane stress conditions. Comparison is made with the analytical predictions for the asymptotic field of the problem. The range of dominance of the asymptotic solution at different load levels is established and the amplitudes of the crack-tip asymptotic field are related to the far field loading. The numerical model is extended to analyze the experiments conducted on specimens with an edge crack at the interface between two dissimilar Solithane plates that are characterized by Mooney-Rivlin material behavior.

Additional Information

© 1989 Kluwer Academic Publishers, Dordrecht. This work was conducted as part of a program in Interfacial Cracks at GALCIT funded by the Solid Rockets Division of the Aeronautics and Astronautics Laboratories at Edwards Air Force Base, CA under the technical monitorship of Dr C.T. Liu. The computations were conducted on the Cray-XMP at the San Diego Super Computer facility. Access to SDSC was provided by the National Science Foundation through a grant MSM 8215438 to the California Institute of Technology. The authors are grateful to Professor J.K. Knowles for valuable discussions and Professor M. Ortiz of Brown University for providing the finite element program FEAP.

Additional details

Created:
August 19, 2023
Modified:
October 20, 2023