1971
DOI: 10.1016/s0022-3697(71)80046-x
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Partial dislocations in the wurtzite lattice

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Cited by 23 publications
(12 citation statements)
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“…3. There are several possibilities that could lead to the formation of this kind of fault in the wurtzite lattice, including the removal of a double layer from distant atoms of the aA type, or the removal of a double layer from neighboring atoms of the Ab or Ba types [37]. These faults are bordered by Frank partial dislocations.…”
Section: Structure and Microstructure Of The Zno Substratesmentioning
confidence: 99%
“…3. There are several possibilities that could lead to the formation of this kind of fault in the wurtzite lattice, including the removal of a double layer from distant atoms of the aA type, or the removal of a double layer from neighboring atoms of the Ab or Ba types [37]. These faults are bordered by Frank partial dislocations.…”
Section: Structure and Microstructure Of The Zno Substratesmentioning
confidence: 99%
“…Instead of using the four Miller-Bravais indices for HCP, the coordinates of atomic positions in HCP are indexed with three orthogonal axes, using a double-tetrahedral notation similar to the Thompson Tetrahedral for FCC [2,4]. Two long straight dislocations  1 and  2 gliding with different slip systems intersect each other at the midpoint.…”
Section: Simulation Methodsmentioning
confidence: 99%
“…Instead of unanimously gliding on the close-packed basal planes (0001) as all dislocations do in FCC and BCC, the slip systems for dislocations in HCP also involve higher-order non-basal slip planes including {1 0 -1 0} prismatic, first-order {10-11} pyramidal, and second-order {11-22} pyramidal slip planes, and several possible Burgers vectors including <11-20>, <0001>, or <11-2-3> [1][2]. Despite of these complexities, the HCP structure and all slip systems and cross-slip planes can still be conveniently described by employing a simple three-index orthogonal coordinate system based on the double tetrahedron notation for DD simulations [3][4]. In plastic deformation, dislocation junctions can form energetically (the so called "zipping" phenomena) but also can be destroyed via "unzipping" by an applied stress [5][6][7][8][9][10][11][12][13][14][15].…”
Section: Introductionmentioning
confidence: 99%
“…Because the current version of the code was originally designed for modeling perfect dislocations in bulk hcp crystals, several slip systems that are important to wurtzite but do not exist in hcp crystals are not included, such as the a-planes , the r-plane , and the type Burgers vectors (23). In addition, partial dislocations can exist in wurtzite crystals (24,25) and have been found frequently in III-V wurtzite semiconductors in experiments (e.g., reference 26). Furthermore, experimental findings have also indicated a possible dependence of dislocation velocity on the slip systems.…”
Section: Wurtzite Ganmentioning
confidence: 99%
“…This would stabilize the ZB phase if the reduction in the energy of forming this phase to create shorter dislocations without creating stacking faults is greater than the increase in the energy of formation of this phase. These PDs are Frank partials, which are formed during growth when, e.g., a segment of an Aα double layer is replaced by a Cγ segment or a αB segment is replaced by a γC double layer (24). Unlike glissile Shockley dislocations such as those formed by the decomposition of a 60° basal plane dislocation in which the b i make an angle of 30° or 90° with l, these PDs are sessile and they make angles of arcos[±1/(4 + 3γ 2 ) ½ ] with l.…”
Section: Derivation Of Most Probable Slip Systemsmentioning
confidence: 99%