2012
DOI: 10.1007/s11182-012-9707-7
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Influence of the temperature and strain rate on the evolution of the dislocation structure of a dispersion-hardened material with FCC matrix

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Cited by 14 publications
(7 citation statements)
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“…Formation of shear zones is accompanied by generation of deformation defects (shear-forming dislocations, prismatic dislocation loops, dislocation dipoles, interstitial atoms, mono-and bivacancies) and their subsequent annihilation. Mathematical model is based on the balance equations of deformation defects of different types [7][8][9][10][11]: …”
Section: Mathematical Modelmentioning
confidence: 99%
“…Formation of shear zones is accompanied by generation of deformation defects (shear-forming dislocations, prismatic dislocation loops, dislocation dipoles, interstitial atoms, mono-and bivacancies) and their subsequent annihilation. Mathematical model is based on the balance equations of deformation defects of different types [7][8][9][10][11]: …”
Section: Mathematical Modelmentioning
confidence: 99%
“…The model takes into account the basic processes of generation, annihilation, and relaxation transformation of dislocations of various types and point defects [8][9][10]. In the processes of deformation and subsequent relaxation, mutual transformations are possible between the structural elements.…”
Section: Mathematical Modelmentioning
confidence: 99%
“…The mathematical model used here consists of a system of differential equations of balance of the elements of the deformational defect medium [1][2][3], allowing to conduct a study of the plastic behavior of a material with nanoscale particles of incoherent and coherent types [4,5]. Dislocations bend around incoherent particles during plastic deformation, which, in addition to the hardening effect, causes the appearance of the new elements of the dislocation structure.…”
Section: The Mathematical Modelmentioning
confidence: 99%
“…The balance equations of the dislocations take into account annihilation of screw dislocations by cross-slip and of non-screw dislocations by climb on account of precipitation on them of point defects. The balance equations of the shear-forming dislocations take into account the fact that with growth of the prismatic dislocation loops and increase in size of the shoulder of the dislocation dipoles, they lose stability and in their subsequent behavior become similar to shear-forming dislocations [1,2]. The balance equations of the point defects take into account the full set of pairwise interactions between point defects.…”
Section: The Mathematical Modelmentioning
confidence: 99%
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