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Analysis of the extended defects in 3C-SiC.pdf - Nelson Mandela ...

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16<br />

2.6 Dislocations <strong>in</strong> <strong>the</strong> Z<strong>in</strong>c-Blende Structure<br />

As <strong>in</strong> fcc metals, slip occurs <strong>in</strong> <strong>the</strong> z<strong>in</strong>c blende structure on close packed planes along<br />

close packed directions. The predom<strong>in</strong>ant slip system is {111} with <strong>the</strong><br />

majority <strong>of</strong> dislocations ly<strong>in</strong>g along and directions.<br />

The asymmetry <strong>in</strong> <strong>the</strong> z<strong>in</strong>c-blende lattice causes two possible dislocations <strong>in</strong> <strong>the</strong><br />

lattice for identical Burgers vector and dislocation l<strong>in</strong>e direction. As discussed earlier<br />

<strong>the</strong> {111} layers consist <strong>of</strong> sets <strong>of</strong> closely spaced double layers <strong>of</strong> <strong>the</strong> constituent<br />

atoms with small <strong>in</strong>ternal spac<strong>in</strong>g<br />

a 3a<br />

and large external spac<strong>in</strong>g <strong>of</strong> . The glide<br />

4 3<br />

4<br />

<strong>of</strong> a dislocation can <strong>the</strong>n ei<strong>the</strong>r cut through <strong>the</strong> small <strong>in</strong>ternal spac<strong>in</strong>g or large external<br />

spac<strong>in</strong>g. Two sets <strong>of</strong> dislocations are thus generated depend<strong>in</strong>g on <strong>the</strong> glide system.<br />

The set <strong>of</strong> dislocations caus<strong>in</strong>g slip between <strong>the</strong> closest spaced layers is called <strong>the</strong><br />

glide set while <strong>the</strong> o<strong>the</strong>r called <strong>the</strong> shuffle set. The shuffle set is commonly assumed<br />

to be <strong>the</strong> correct description s<strong>in</strong>ce fewer bonds have to be broken for <strong>the</strong> dislocations<br />

to move across <strong>the</strong> {111} planes.<br />

The properties <strong>of</strong> dislocations <strong>in</strong> <strong>the</strong> z<strong>in</strong>c-blende structure may be expla<strong>in</strong>ed <strong>in</strong> terms<br />

<strong>of</strong> <strong>the</strong> concept <strong>of</strong> a 60° dislocation. In this configuration <strong>the</strong> slip plane is <strong>of</strong> <strong>the</strong> {111}<br />

type with <strong>the</strong> dislocation l<strong>in</strong>e and Burgers vector mak<strong>in</strong>g an angle <strong>of</strong> 60° with one<br />

ano<strong>the</strong>r. This is illustrated <strong>in</strong> Fig. 2.13.

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