A misfitting elastic inclusion in an infinite plane containing a crack
โ Scribed by Raj Rani Bhargava
- Publisher
- Springer Netherlands
- Year
- 1977
- Tongue
- English
- Weight
- 363 KB
- Volume
- 7
- Category
- Article
- ISSN
- 0374-3535
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โฆ Synopsis
The problem discussed in this paper is that of a misfitting circular inclusion in an infinite elastic medium which contains a straight crack. The crack is stress free. The stresses develop in the elastic medium because of the misfit. The point force method is used to solve the problem. The problem reduces to finding two sets of complex potential functions: {~b(z), ~b(z)}: One for the infinite medium and the other for the misfitting inclusion. The solution has been obtained in closed form. Graphs are drawn for stress intensity at the crack tip and also for normal, shear and hoop stresses at the common interface of medium and misfitting inclusion.
๐ SIMILAR VOLUMES
The problem of interaction between a curvilinear crack (or a system of such cracks) and a misfitting inclusion of arbitrary shape (or a system of such inclusions) inside an infinite isotropic elastic medium of the same material as the inclusion was solved by using the complex potential technique and
The problem of non-symmetric extension of an infinitesimal flaw into a plane crack due to two identical linearly varying plane SH-waves with parallel wave fronts in an infinite elastic medium which is initially in a state of uniform anti-plane shear has been considered. Fracture is assumed to initia