1981
DOI: 10.1007/bf02396881
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Elastic creep of stressed solids due to time-dependent changes in elastic properties

Abstract: The suggestion is made that creep in solids can occur by time-dependent changes in elastic properties. Specific mechanisms include cavity formation and growth, crack nucleation and growth, grain boundary migration in polycrystalline solids with elastically anisotropic grains and the redistribution of the individual phases within a composite. Creep rates by these four mechanisms are analysed and discussed for simple mechanical models. Recommendations are made for the interpretation of creep data in order to cle… Show more

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Cited by 24 publications
(3 citation statements)
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“…However, at later stages, diffusion controlled crack growth and “elastic creep” deformation dominate. This type of deformation, which occurs in the absence of a viscous phase and is solely caused by nucleation and growth of microcracks, was first termed by Venkateswaran and Hasselman 41 as “elastic creep”.…”
Section: Resultsmentioning
confidence: 99%
“…However, at later stages, diffusion controlled crack growth and “elastic creep” deformation dominate. This type of deformation, which occurs in the absence of a viscous phase and is solely caused by nucleation and growth of microcracks, was first termed by Venkateswaran and Hasselman 41 as “elastic creep”.…”
Section: Resultsmentioning
confidence: 99%
“…Venkateswaran and Hasselman [47] concluded, however, that the total strain of elastic creep by crack growth is of the order of a small multiple (2 to 3) of the initial elastic strain to which the material is subjected during initial loading. This point is supported by data compiled by Miller and Langdon [48], suggesting that for many metals the total cavity volume fraction rarely exceeds 1 %.…”
Section: Elastic Creepmentioning
confidence: 99%
“…None of the conventional creep models adopted from metals satisfies these conditions. Even the older cavitation creep models, such as the models of Evans and Rana (1980) and Venkateswaran and Haselman (1981) do not fit with the experimental data. Only the recent model of Luecke and Wiederhorn (1999) corresponds to the requirements.…”
Section: Cavitation Creep Modelmentioning
confidence: 61%