1967
DOI: 10.1139/p67-073
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A Critical Review of the Peierls Mechanism

Abstract: A thorough review is made of the application of the Peierls model to the macroscopic plastic deformation of ionic crystals, metals, alloys, and covalently bonded crystals. The effects of the shape of the Peierls hill, kink–kink energies, and the frequency terms on the stress–temperature and activation volume–stress relationships are extended and discussed. Theory is compared with experimental results, giving special emphasis to recent advances. Single-crystal data for [Formula: see text] {110} thermally activa… Show more

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Cited by 281 publications
(81 citation statements)
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“…This repulsive stress, including phonon scattering, impurity drag, and lattice periodicity (e.g., the Peierls potential) acts as an energetic barrier. The energy barrier can be overcome by thermal fluctuations, or when a number of dislocations pile-up to generate a collective repulsive stress field (e.g., [57]). The rate at which obstacles are overcome by thermal fluctuations depends on the vibration frequency of a dislocation f d , which in turn depends on the length of the dislocation.…”
Section: Moving Dislocations At the Ductile-brittle Transitionmentioning
confidence: 99%
“…This repulsive stress, including phonon scattering, impurity drag, and lattice periodicity (e.g., the Peierls potential) acts as an energetic barrier. The energy barrier can be overcome by thermal fluctuations, or when a number of dislocations pile-up to generate a collective repulsive stress field (e.g., [57]). The rate at which obstacles are overcome by thermal fluctuations depends on the vibration frequency of a dislocation f d , which in turn depends on the length of the dislocation.…”
Section: Moving Dislocations At the Ductile-brittle Transitionmentioning
confidence: 99%
“…The dislocation models of the formation of kink-pairs, developed originally in [1,2,16,21], all assume that the dislocation glides in a well-defined slip plane and the Peierls barrier is a periodic function of one variable, the coordinate perpendicular to the dislocation line that is the direction of the dislocation glide. Hence, the terms Peierls potential and Peierls barrier have the same V (!)…”
Section: Mesoscopic Dislocation Models Of Kink-pair Formationmentioning
confidence: 99%
“…does work during the activation process, but other constituents of the activation enthalpy may depend on the full stress tensor. This model has been very successful in theoretical treatments of a number of dislocation phenomena involving the lattice resistance to the dislocation glide [13], such as internal friction (Bordoni peak) [1,16,17], thermally activated glide in semiconductors where the high lattice friction arises owing to the covalent bonds [18][19][20] and thermally activated glide of screw dislocations in BCC metals [2,21,22]. The models of the formation of kink-pairs assume implicitly that the Peierls barrier can be identified with the potential energy that varies periodically with the position of the dislocation in its slip plane.…”
Section: Introductionmentioning
confidence: 99%
“…As the Peierls stress can be neglected [58] with respect to the range of stresses applied in MD simulations, the drag coefficient was computed directly from Eq. 10.…”
Section: Molecular Dynamics Simulationsmentioning
confidence: 99%