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 r
The problem of interaction between a misfitting inclusion and a crack in an infinite elastic medium
โ Scribed by P. S. Theocaris; N. I. Ioakimidis
- Publisher
- Springer Netherlands
- Year
- 1979
- Tongue
- English
- Weight
- 380 KB
- Volume
- 9
- Category
- Article
- ISSN
- 0374-3535
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โฆ Synopsis
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 reducing the problem to a complex Cauchy type singular integral equation along the crack only (or the system of cracks).
RI~SUMI~
Le probl~me de l'inttuence mutuelle d'une fissure curviligne (ou d'un syst~me de telles fissures) et une inclusion malajust6e de forme arbitraire (ou un syst~me de telles inclusions) dans un milieu infini ~lastique isotrope du m~me mat6riau que l'inclusion a ~t~ r~solu en utilisant la technique des potentiels complexes et en r6duisant ainsi le probl6me ~ une 6quation int~grale singuli~re complexe du type Cauchy seulement le long de la fissure (ou du syst~me des fissures).
๐ SIMILAR VOLUMES
The integral equation formulations of an infinite homogeneous isotropic medium containing various inclusions, cracks and rigid lines are presented. The present integral equation formulations contain the displacements (no tractions) over the inclusion-matrix interfaces, the discontinuous displacement