At intermediate to high temperatures single and polycrystalline metals, alloys, ceramics and minerals often deform by the diffusion-controlled dislocation mechanism of power law creep at high stresses, but of Harper-Dorn (H-D) creep at low stresses. H-D creep is characterized by a stress exponent n of unity and an activation energy - equal to that for power law creep and creep rates that are insensitive to grain size. Recently, a model was proposed to explain H-D creep, based on the assumption of the presence of an internal stress [sigma][sub i], which arises from the random dislocation density [rho] within subgrains. This internal stress model has been used to predict the H-D creep behavior in pure metals, alloys, ceramics and NaCl. It is the intent of this communication to show that this model only provides an approach to unify the low stress (n = 1) and high stress (n = 5) data, but reveals no information about the Newtonian viscous flow mechanism at low stresses, H-D creep or diffusional creep.
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