1969
DOI: 10.1016/0025-5416(69)90026-3
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Thermodynamic analysis of dislocation glide controlled by dispersed local obstacles

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Cited by 127 publications
(26 citation statements)
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“…This indicates that the evaluation of velocity of dislocations in terms of the characteristic parameters of individual pinning point is difficult. In view of this, average dislocation velocity (ν) in solids containing dispersed obstacles is specified based on average segment length (l s ) and average area (A) swept out by dislocation segments released during thermal activation [29] and this is expressed as where Γ is the forward activation frequency, i.e. the rate of escape of pinned dislocations from obstacle.…”
Section: Framework Of the Proposed Creep Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…This indicates that the evaluation of velocity of dislocations in terms of the characteristic parameters of individual pinning point is difficult. In view of this, average dislocation velocity (ν) in solids containing dispersed obstacles is specified based on average segment length (l s ) and average area (A) swept out by dislocation segments released during thermal activation [29] and this is expressed as where Γ is the forward activation frequency, i.e. the rate of escape of pinned dislocations from obstacle.…”
Section: Framework Of the Proposed Creep Modelmentioning
confidence: 99%
“…the rate of escape of pinned dislocations from obstacle. Based on first-principle using statistical-thermodynamic analysis of dislocations glide controlled by local dispersed obstacles [29][30][31], the forward activation frequency (Γ) is described as where ν D is the Debye frequency and ΔG is the Gibbs free energy during lattice diffusion. The above rate Equation (9) stipulates that the probability of successful thermally activated forward jump for overcoming barrier is given by the multiplication of fundamental frequency with which dislocation segment attempts the energy barrier (νb/2l) and the Boltzmann factor (exp (−ΔG/kT)).…”
Section: Framework Of the Proposed Creep Modelmentioning
confidence: 99%
“…Determination of the origin of the temperature and strain-rate dependent flow stress r*, in metallic structures is facilitated by a knowledge of G and A which can be measured experimentally since [2][3][4]:…”
Section: Resultsmentioning
confidence: 99%
“…Gibbs developed a rate equation for dislocation movement from first principles using a statistical-thermodynamic analysis of dislocation glide controlled by dispersed local obstacles [11,20] . The creep strain rate, , is determined from the Orowan equation as (6) in which is the density of gliding dislocations with average velocity , and b is Burger's vector magnitude.…”
Section: Physically-based Creep Modelmentioning
confidence: 99%