Sentence examples for two types of dislocations from inspiring English sources
On untwinned {010} faces, two types of dislocations exist, pure edge dislocations with b = [010] and pure screw dislocations with b = [010].
On untwinned {010} faces, two types of dislocations emerging normal to the face were identified from differences in size and depth of the etch pits.
The proposed classification allows prediction of certain particular cases of dislocations when only one or two types of dislocations are dominating in the medium.
Line direction of the two types of dislocations are 1/2[110] and 1/2[1(bar {1} 0], so both type of dislocations are near-edge dislocations in the (001) interface plane and interfacial misfit of approximately 0.6% may exist between γ/r in (001) plane ( Zhang et al. 2001).
The structures of the two types of dislocation core remain unchanged at low misorientation angles but become increasingly distorted at the highest angles examined.
Peak stresses which were higher than a threshold stress σth equal to 230 MPa (stage RI and stage RII) induced the formation of two types of dislocation trapping, namely in dipolar walls and in polarized walls.
The paths of minimum activation energy are identified for vacancy-assisted diffusion, for all three types of dislocations.
Three types of dislocation loops were identified.
Two types of edge dislocations are considered; the prismatic form with a displacement discontinuity vector normal to the surface and cases with radial dislocation vectors.
Furthermore, the investigation revealed that dislocations are not only in the γ-phase, but regular misfit dislocations are at the γ/r inter lamellar boundary interfaces ( Sturm et al. 2010), resulting significant slips on (001) planes above the peak temperature of 800 °C ( Hayashi et al. 2001; Nakano et al. 2002b) with two types of 1/2 <110] dislocations.
From these methods and the new definition of the dislocation tensor, two types of three-dimensional dislocation structures are found: open periodic networks which have long-range geometric consequences, and closed three-dimensional dislocation structures which self-terminate, having no geometric consequence.
