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Thixoforming : Semi-solid Metal Processing

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Figure 8.33 Bright-field TEM images of alumina films showing<br />

typical distribution of nanopores. The film was deposited at a<br />

normalized ion flux of 50 [60].<br />

8.5 Developing Al 2O 3 PECVD Coatings for <strong>Thixoforming</strong> Mouldsj277<br />

reported [53, 60]. Hence it is conceivable here that during growth with Cl2 gas, the<br />

supersaturated alumina matrix precipitates the incorporated Cl, which may then form<br />

bubbles that give rise to the observed porosity. Incomplete decomposition of the AlCl3<br />

molecule in the plasma may be one of the origins of the incorporation of Cl into the<br />

films, as has been proposed based on optical emission measurements [53].<br />

8.5.2.3 Mechanical Properties<br />

The mechanical properties of the coatings were determined by nanoindentation.<br />

Increasing the NIF from 50 to 100 caused a decrease in the elastic modulus from<br />

227 7 to 152 8 GPa for g-alumina. A further increase in the NIF to 140 resulted in<br />

the growth of a-alumina with an elastic modulus of 220 5 GPa. A detrimental<br />

decrease in the elastic modulus to 179 7 GPa was observed with a final increase in<br />

the NIF to 480. Hence the elastic modulus values of both the a- and g-alumina films<br />

decrease with increase in NIF. The highest elastic-modulus values were measured for<br />

the g- and a-alumina films grown at minimal NIF, which is necessary for the<br />

formation of the corresponding phase. This behaviour may be understood by<br />

considering the formation of porous microstructure observed by TEM, which may<br />

influence the mechanical properties of the films.<br />

An empirical correlation between measured elastic modulus and density values of<br />

bulk alumina samples was developed by Knudsen [61] based on a proposal by<br />

Spriggs [62]. The latter has been compared with literature reports [63–65] that discuss<br />

the correlation between elastic properties and density, and strong agreement has<br />

been observed [60]. The porosity of the bulk samples can be calculated by using the<br />

following expression:<br />

E ¼ E0expð bPÞ ð8:1Þ<br />

where E is the elastic modulus of the porous body, E0 is the elastic modulus of a nonporous<br />

body, b is an empirical constant and P is the pore volume fraction of the body.<br />

Equation 8.1 was compared with literature reports that discuss the correlation

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