1961
DOI: 10.1103/physrev.124.1039
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Dynamical Behavior of Dislocations in Anisotropic Media

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Cited by 41 publications
(31 citation statements)
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“…We argue that the crystal anisotropy in graphite means that the momentum transfer retains some order, layers moving past other layers through the motion of basal dislocations. We note that moving basal dislocations are able to carry momentum [34,35], behaving like relativistic objects, limited not by the speed of light but by the speed of shear waves in the solid. There are 80 C atoms added in two sets of 40 C atoms in unit cell which initially has 1104 C atoms.…”
Section: Introductionmentioning
confidence: 99%
“…We argue that the crystal anisotropy in graphite means that the momentum transfer retains some order, layers moving past other layers through the motion of basal dislocations. We note that moving basal dislocations are able to carry momentum [34,35], behaving like relativistic objects, limited not by the speed of light but by the speed of shear waves in the solid. There are 80 C atoms added in two sets of 40 C atoms in unit cell which initially has 1104 C atoms.…”
Section: Introductionmentioning
confidence: 99%
“…Throughout this section, a superfix II is attached to the displacement vector u and the components of the corresponding stress tensor. The displacement and stress fields of such a dislocation situated at the origin can be deduced from the general discussions of Bullough and Bilby [8] and the subsequent investigations undertaken by Teutonico [9]. The analysis is found to depend crucially upon the solutions of the quartic equation…”
Section: Moving Inplane Shear Crackmentioning
confidence: 99%
“…The stress field of such a dislocation situated at the origin can be extracted from the analyses of Bullough and Bilby [8] and Teutonico [9] and is found to have non-zero components given by …”
Section: Moving Antiplane Shear Crackmentioning
confidence: 99%
“…Uniform motion of dislocations in anisotropic solids has been studied in the past by Saenz [1], Bullough and Bilby [2], Teutonico [3] and others. Nonuniform motion of dislocations, however, does not appear to the authors to have been yet considered by other investigators.…”
mentioning
confidence: 99%
“…The solution to the static Problem I may be found in Eshelby [10,11] C66s2\2U2 + C220 + (C66 + Cx2)s\^-= ps2U2 (3) with boundary conditions at x2 = 0: …”
mentioning
confidence: 99%