1984
DOI: 10.1115/1.3167710
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Stress Analysis for Creep

Abstract: Brownian motion, and Kramer's rate formula are included in the rate theory chapter. One suggestion (for a possible second edition) would be the inclusion of more applications that are carried through to quantitative conclusions, such as specific atomic based-computations of elastic behavior of crystals, including finite, nonlinear deformation (some examples can be found in Mechanics of Solids, edited by H. G. Hopkins and M. J. Sewell, Pergamon Press, 1982).

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Cited by 15 publications
(23 citation statements)
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“…The fibers have elastic behaviour during the analysis and the Steady state creep behaviour of the matrix, which its properties are considered to be constant with temperature, is described by an exponential law as given in Equation 1. [27], ε ė= Aexp(σ e /B) (1) Also ε̇e and σ e are the equivalent stress and equivalent strain rate of the matrix respectively, will be functions of r and z coordinates. Thus, it turns out to be a very complex nonlinear problem.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…The fibers have elastic behaviour during the analysis and the Steady state creep behaviour of the matrix, which its properties are considered to be constant with temperature, is described by an exponential law as given in Equation 1. [27], ε ė= Aexp(σ e /B) (1) Also ε̇e and σ e are the equivalent stress and equivalent strain rate of the matrix respectively, will be functions of r and z coordinates. Thus, it turns out to be a very complex nonlinear problem.…”
Section: Methodsmentioning
confidence: 99%
“…Hsueh et al [26] investigated stress transfer in a model composite containing a single embedded fiber. Boyle and Spence proposed stress analysis for creep [27]. Gao and Li [28] presented shear-lag for carbon nanotube-reinforced polymer composites.…”
Section: Introductionmentioning
confidence: 99%
“…An inspection of Eqs. (12)(13)(14)(15) reveals that the spatial random variation of the elastic modulus implies a modification in the computation of the elemental load vector as well. Here, F t and F cr are seen to be dependent on elastic modulus and hence will have deterministic as well as stochastic components.…”
Section: Case 1: Random Spatial Variations In the Modulus Of Elasticitymentioning
confidence: 99%
“…The definition for D(t) is derived from continuum damage mechanics principles. The creep damage growth at any location is assumed to be modelled by the Kachanov-Robotnov law [13,14]…”
Section: Problem Statementmentioning
confidence: 99%
“…В соответствии с [12,13] можно записать связь эквивалентной приведённой обобщённой силы и эквивалентного обобщённого перемещения в виде…”
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