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Defect Concentration as a Function of Temperature and Pressure

As we have seen, a given enthalpy term can be associated with each defect process (tables 4.2 and 4.3). The defect process generally also involves an entropic term, which may be quantified through [Pg.196]

Because a defect entropy (Ai j), a defect enthalpy and a defect vol- [Pg.196]

The enthalpic term A/7 is the dominant one in equation 4.37 and determines the variation of the defectual concentration with T. For instance, for a Schottky defect we can write [Pg.196]

If we assume, at first approximation, that AHs does not change with T, it is obvious that the increase in defect concentration with T is simply exponential. Table 4.4, for instance, hsts Schottky defect concentrations calculated in this way at various T by Lasaga (1981c) for NaCl and MgO, assuming defect enthalpies of 2.20 and 4.34 eV, respectively. [Pg.197]

The approximation discussed above is in fact rather rough, and there are actually two general cases. [Pg.197]


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As a function of temperature

Concentration function

Concentration of defect

Concentration pressure and

Concentrations as function

Defect functional

Defective functioning

Function of concentration

Function of temperature

Functional Pressure

Pressure concentration

Temperature as a function

Temperature concentration

Temperature pressure and

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