A mode III central crack at the interface between two different media in a finite disc
β Scribed by X.S. Zhang
- Publisher
- Elsevier Science
- Year
- 1988
- Tongue
- English
- Weight
- 400 KB
- Volume
- 29
- Category
- Article
- ISSN
- 0013-7944
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β¦ Synopsis
With the aid of the basic theorem of the Mellin transform and Fourier series, the general solution of a central crack at the interface between two dissimilar media in a finite disc under longitudinal shear stress is found in this paper. It is of interest to note that the stress intensity factor of the problem is independent of the material constants of the disc. This conclusion is identical with those conclusions proved previously according to the problem of a central crack or an edge crack at the interface between two different layers in a finite rectangular sheet under anti-plane shear.
π SIMILAR VOLUMES
## Ahatraet-With the help of the basic theorem of the Mellin transform and residue, the general solution of a central crack at the boundary cross of four dissimilar media in a finite disc under anti-plane shear stress is obtained in the present paper. It is of interest to find that the stress inte
AI&met---The purpose of this study is to use integral transforms to discuss the problem of a central crack at the interface between two dissimilar orthotropic layers for the mode I and 1I.t We shall find that the solution to the stress intensity factor is independent of material constants and that t
Without the customary assumption that the cracked-body is infinite in linear elastic fracture mechanics, the general solution of a central crack across the interface between two orthotropic media in a rectangular sheet under anti-plane shear is obtained by means of the Fourier transform and Fourier
THE STRESS intensity factors associated with a central crack, situated along the material interface between two different elastic media and subjected to the action of opening mode loads, have been determined in the present paper. Unlike previous results (refs [l, 8, 91 cited in the paper), Ku was fo