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

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20<br />

(a) (b)<br />

Fig. 2.17. The dissociation <strong>of</strong> (a) an edge dislocation <strong>in</strong> an fcc lattice <strong>in</strong>to (b) two<br />

partial dislocations bound<strong>in</strong>g between <strong>the</strong>m a ribbon <strong>of</strong> stack<strong>in</strong>g fault (from Hull et<br />

al. (1984))<br />

A stack<strong>in</strong>g fault is generated by <strong>the</strong> dissociation <strong>of</strong> an edge dislocation <strong>in</strong>to two partial<br />

dislocations by a reaction <strong>of</strong> <strong>the</strong> type,<br />

_ _ _<br />

b edge b p b 1 p2<br />

(2.7)<br />

An edge dislocation present <strong>in</strong> <strong>the</strong> crystal with Burgers vector <strong>of</strong> <strong>the</strong> type 1/2 <br />

(Fig. 2.17(a)) dissociates <strong>in</strong>to two partials with Burgers vector <strong>of</strong> <strong>the</strong> type 1/6 <br />

type through a reaction shown <strong>in</strong> equation 2.7 (Fig. 2.17(b)). With <strong>the</strong> dissociation <strong>the</strong><br />

two partial dislocations leave between <strong>the</strong>m a stack<strong>in</strong>g fault and are <strong>in</strong> turn referred to<br />

as <strong>the</strong> bond<strong>in</strong>g partials. The associated energy per unit area γ <strong>of</strong> a stack<strong>in</strong>g fault is<br />

known as <strong>the</strong> stack<strong>in</strong>g-fault energy and is given by <strong>the</strong> relation,<br />

[ E ( faulted)<br />

E(<br />

perfect)]<br />

/ A<br />

(2.8)<br />

with E be<strong>in</strong>g <strong>the</strong> energy and A <strong>the</strong> area. Values typically lie <strong>in</strong> <strong>the</strong> range 1-1000<br />

mJ/m 2 .

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