How small can be a dislocation?
Scidea TOS
tos20061022
Past calculation on X-ray diffraction patterns predicted that the lattice compression of perfect crystal was essentially uniaxial (1D) [ 1 ], whereas the experiment unambiguously revealed that the deformation or relaxation was hydrostatic (3D) [ 2 ] This contradiction has recently been removed by E. M. BRINGA and the colleagues with molecular dynamics (MD) simulations that are large enough to access the spatial and temporal scales of the experiment [ 3 ].
The high strain-rate shocks were generated along the [001] direction of face-centred-cubic (fcc) lattice of 352 million copper atoms decorated with pre-existing defects in the form of prismatic dislocation loops. This large-scale MD simulation fully sketched a time-resolved relaxing picture of copper single crystals during the initial phase of shock compression beyond the elastic limit, that is, above the homogeneous dislocation nucleation threshold for copper. Notably, the metal can achieve a nearly fully relaxed 3D hydrostatic state where the authors expected a larger contribution to the lateral relaxation due to longer shock-transit time.
shock 2006
Credit: Scidea Art 2006 Source: ScideaNews.com
As to this point, despite providing a time-resolved measure of 3D hydrostatic relaxation constant (ρmvd), the product of the mobile dislocation density and average dislocation velocity that is important for understanding the dislocation dynamics upon high strain-rate deformation, the study really reveals an underlying physics: how small can be a dislocation for certain material?
* Lin Pu is in the Physics Department of Nanjing University, Nanjing 210093, CHINA.
References
1 | Rosolankova K. et al. in Shock Compression of Condensed Matter-2003 (eds Furnish M. D., Gupta Y. M. & Forbes J. W.) 1195–1198 (AIP, Melville, New York, 2004). |
| 2 | Loveridge-Smith A. et al. Anomalous elastic response of silicon to uniaxial shock compression on nanosecond time scales. Phys. Rev. Lett. 86, 2349–2352 (2001). | Full | |
| 3 | Bringa E. M., Rosolankova K., Rudd R. E., Remington B. A., Wark J. S. , Duchaineau M., Kalantar D. H., Hawreliak J. & Belak J. Shock deformation of face-centred-cubic metals on subnanosecond timescales. Nature Mater. 5, 805–809 (2006). | Abs | Full | |
| 4 | Hirth J. P. & Lothe J. Theory of Dislocations (Wiley, New York, 1982). |
Citation