The quasi-invariant in the theory of interface cracks
โ Scribed by V.V. Loboda
- Publisher
- Elsevier Science
- Year
- 1993
- Tongue
- English
- Weight
- 661 KB
- Volume
- 44
- Category
- Article
- ISSN
- 0013-7944
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โฆ Synopsis
Abatraet-An interface crack model which takes the frictionless contact surfaces near the crack tip is investigated in an analytical manner. An exact solution for the bimaterial plane in the nm~val traction-shear field is obtained for arbitrary contact interval length. The true length which provides a physi~lly correct state of the crack is found. The new combination of stress intensity factors and its ahnost negligible independence on contact interval length are shown. An effective application of the new quasi-invariant to the numerical investigation of the interface probIem is proposed.
๐ SIMILAR VOLUMES
Let R be a commutative ring, V a finitely generated free R-module and G GL R (V) a finite group acting naturally on the graded symmetric algebra A=Sym(V). Let ;(A G ) denote the minimal number m, such that the ring A G of invariants can be generated by finitely many elements of degree at most m. Fur
A model based on the concept of cross slip is given to explain how a slip band can develop into a crack if dislocations in the band are free to move backwards and forwards. UNE THEORIE SUR L'ORIGINE DES FISSURES DE FATIGUE L'auteur propose un mod& base sur le concept du glissement croise pour expliq