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Diffusion kinetics of stoichiometry change

At this stage we are going to treat explicitly the important example of diffusion-controlled alteration of oxygen stoichiometry as an example (Fig. 6.17c). In other words The rate of dissolution of oxygen in the oxide M20i+ Ada chemical diffusion is considered, presupposing that the smface reaction is comparatively rapid. [Pg.312]

We assume that a conductance measurement is used to monitor the stoichiometric change. We consider a thin rectangular sheet of isotropic material, which has been equilibrated under a partial pressure of oxygen Pi (=M20n-6j). We suddenly alter the partial pressure to the value P2 and follow the relaxation process to the final state (=M20i+i2) (Fig. 6.27). The initial homogeneous profile is described by Ci, (here c denotes the concentration of the charge carrier measured in the conductance [Pg.312]

27 The partied pressure of oxygen over an equilibrated sample is suddenly changed and the conductance is measured as described. [Pg.312]

The profiles set up are illustrated in Fig. 6.28 (see also Fig. 6.23d) they exhibit the weighted cosine-shaped spatial dependence predicted by Eq. (6.71). [Pg.313]

We will see below that these profiles can be experimentally verified as a function of space and time using an optical in-situ technique. (Compare Fig. 6.28 with Fig. 6.33 on page 318.) If one would like to carry out such a time and space resolved analysis by conductivity measmements, a great number of microelectrodes would have to be positioned along the diffusion direction. [Pg.313]


See other pages where Diffusion kinetics of stoichiometry change is mentioned: [Pg.312]    [Pg.313]    [Pg.315]    [Pg.317]   


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