By Gould R.F. (ed.)
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Additional info for Oxidation of Organic Compounds vol.I
Compute the stress state in x1′x2′x3′ coordinate system. 8171 Solution a. 6435 These are the three principal stress values. 34: ⎡(σ11 − λ1) ⎢ ⎢ σ12 ⎢⎣ σ13 σ12 (σ 22 − λ1) σ 23 σ13 ⎤ ⎧ ⎥⎪ σ 23 ⎥ ⎨ (σ33 − λ1)⎥⎦ ⎪⎩ ⎫ ⎪ 1 ʹ2 ⎬ = 0 ⎪ 1 ʹ3 ⎭ 1 ʹ1 where ℓ1′1, ℓ1′2, ℓ1′3 are direction cosines for the principal direction associated with the principal stress λ1. 423⎪ ⎭ 3 ʹ1 b. 31, σm′n′ = ℓm′iℓn′jσij. 11 Vector V and two Cartesian coordinate systems. 40 along the xj′-direction, then the sum should be equal to the component Vj′.
40 along the xj′-direction, then the sum should be equal to the component Vj′. 32, one can conclude that vectors are first-order tensors or tensors of rank 1. 7a gives the strain expression in x1x2 x3 coordinate system. In x1′x2′x3′ coordinate system, the strain expression is given by εi′j′ = 1/2(ui′,j′ + uj′,i′). 31). Therefore, strain is also a second rank tensor. 10 Definition of Elastic Material and Stress–Strain Relation Elastic or conservative material can be defined in many ways as given in the following: 1.
53, the first term on the right-hand side is the residual stress (stress for zero strain), the second term is the linear term, and the third term is the quadratic term. 54) In this chapter, we limit our analysis to linear materials only. 52. 5 In x1x2x3 coordinate system, the stress–strain relation for a general anisotropic material is given by σij = Cijkmεkm, and, in x1′x2′x3′ coordinate system, the stress–strain relation for the same material is given by σi′j′ = Ci′j′k′m′εk′m′. a. Starting from the stress and strain transformation laws, obtain a relation between Cijkm and Ci′j′k′m′.
Oxidation of Organic Compounds vol.I by Gould R.F. (ed.)