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- W2072191360 abstract "Abstract Starting from a third order skew-symmetric tensor of continuity to represent area vectors (bivectors) of Cauchy's tetrahedron in a damaged state, a second order damage tensor is found which has the diagonal form with respect to the considered coordinate system. The second part of the paper is concerned with the stresses in a damaged continuum. Introducing a linear operator of rank four a net-stress tensor is formulated. This tensor can be decomposed into a symmetric part and into an antisymmetric one, where only the symmetric part is equal to the net-stress tensor introduced by Rabotnov [7]. In view of the formulation of constitutive equations the non-symmetric property of the actual net-stress tensor is a disadvantage. Therefore, a pseudo-net-stress tensor is introduced, which is symmetric." @default.
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- W2072191360 date "1983-12-01" @default.
- W2072191360 modified "2023-10-04" @default.
- W2072191360 title "Damage Tensors and Tensors of Continuity in Stress Analysis" @default.
- W2072191360 doi "https://doi.org/10.1515/zna-1983-1216" @default.
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