Read has recently derived for the special case of simple bending a relation between the lattice curvature and stress gradient in a solid containing dislocations. It is shown that this relation follows at once from the fundamental relation in the theory of continuous distributions of dislocations. A
The relation between numerical and material stress states
β Scribed by H. van der Veen; K. Vuik; R. de Borst
- Book ID
- 108459948
- Publisher
- Elsevier Science
- Year
- 1999
- Tongue
- English
- Weight
- 336 KB
- Volume
- 38
- Category
- Article
- ISSN
- 0898-1221
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π SIMILAR VOLUMES
With the help of quasilinear irreversible thermodynamics, a relation between the shear viscosity and the primary normal-stress coefficient can be derived. A similar relation has been proposed by Bird, Hassager and AbdeI-Khalik [1] for the first term of the Goddard expansion [2]. Here, we show that b
New relations for the stress and strain tensors, which comprise energy pairs, are obtained for a non-linearly elastic material using a similar method to that employed by Novozhilov, based on a trigonometric representation of the tensors. Shear strain and stress tensors, not used previously, are intr