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Cabrera-Mott expression

The rate of oxide growth according to the Cabrera-Mott expression can be written as... [Pg.173]

The integrated form of the Cabrera-Mott expression [Eq. (2)] has been applied to the dry oxidation of silicon [29-31]. Values of N, W, and Fhave been calculated and are included in Table 2, which lists values for a number of elements. The values of W and Vare reasonable but that of N is surprisingly low [9]. It may be related to the fact that anions are the mobile species in silica and the number of entry sites is limited. [Pg.179]

Values of N, W, and V Obtained from Kinetic Data by Fitting the Cabrera-Mott Expression "... [Pg.225]

Copper is not expected to follow Cabrera-Mott inverse logaridimic kinetics since its oxide is a modifier according to Table 1. In fact, copper follows direct logarithmic kinetics. This was emphasized by results (Table 2) from die analysis of experimental data [5e,9] including the results shown in Figure 2. No attempt is made here to apply the Fehlner-Mott direct logarithmic expression, Eq. (5) above. This is because the evidenee for oxide recrystallization with time is very complex. Onay [39] reported on the formation of multiphase, multilayer scales on copper at 300°C. He foimd that they result from the dissociation of compact cuprous oxide scale that has lost contact with the copper substrate. [Pg.184]

Equation 1.4 directly implies the time behavior (rate) of oxide growth. An inverse logarithmic growth law according to the following expression can be derived to a good approximation (Cabrera and Mott [55]) ... [Pg.7]


See other pages where Cabrera-Mott expression is mentioned: [Pg.177]    [Pg.223]    [Pg.93]    [Pg.194]   
See also in sourсe #XX -- [ Pg.219 , Pg.223 , Pg.225 ]




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