Carpio Rodríguez, Ana María and Bonilla , L.L. (2005) Discrete models of dislocations and their motion in cubic crystals. Physical review B, 71 (13). ISSN 1098-0121
Restricted to Repository staff only until 2020.
Official URL: http://link.aps.org/doi/10.1103/PhysRevB.71.134105
A discrete model describing defects in crystal lattices and having the standard linear anisotropic elasticity as its continuum limit is proposed. The main ingredients entering the model are the elastic stiffness constants of the material and a dimensionless periodic function that restores the translation invariance of the crystal and influences the Peierls stress. Explicit expressions are given for crystals with cubic symmetry: sc (simple cubic), fcc, and bcc. Numerical simulations of this model with conservative or damped dynamics illustrate static and moving-edge and screw dislocations, and describe their cores and profiles. Dislocation loops and dipoles are also numerically observed. Cracks can be created and propagated by applying a sufficient load to a dipole formed by two edge dislocations.
|Uncontrolled Keywords:||Interacting Atomic Chains; Anisotropic Crystal; Reconstruction; Interfaces; Transition; Surfaces; Crowdion; Defects; Crack|
|Subjects:||Sciences > Physics > Physics-Mathematical models|
|Deposited On:||24 Apr 2012 12:58|
|Last Modified:||24 Apr 2012 12:58|
Repository Staff Only: item control page