1965
DOI: 10.1002/pssb.19650110134
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The Contribution of Multiple Vacancies to Self‐Diffusion

Abstract: The deviations from a straight line of an Arrhenius plot of self-diffusion coefficients are discussed in terms of the contribution of multiple vacancies to self-diffusion. It is shown that for nickel the major part of the curvature may be accounted for by di-and trivacancy contributions. A small residual curvature of the Arrhenius plot is possibly indicative of a temperature dependence of the activation entropies.Xbweichungen von einem geradlinigen Verlauf in der Arrhenius-Darstellung von Selbstdiffusionskoeff… Show more

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Cited by 55 publications
(10 citation statements)
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“…The activation energies for migration of various types of vacancies in LaNi 5 have not been determined. However, the activation energies for migration of monovacancy, divacancy and trivacancy in Ni have been obtained to be 141, 79 and 87-97 kJ mol −1 , respectively [11]. It seems that these values in Ni are similar to those in LaNi 5 , because LaNi 5 contains 83.3 at% Ni.…”
Section: Resultsmentioning
confidence: 91%
“…The activation energies for migration of various types of vacancies in LaNi 5 have not been determined. However, the activation energies for migration of monovacancy, divacancy and trivacancy in Ni have been obtained to be 141, 79 and 87-97 kJ mol −1 , respectively [11]. It seems that these values in Ni are similar to those in LaNi 5 , because LaNi 5 contains 83.3 at% Ni.…”
Section: Resultsmentioning
confidence: 91%
“…Making .the assumption that mono-and divacancies only are important and using for the total vacancy concentration at the melting point Cv(Tm) = 7.2 x [22], we estimate the fraction 2 C2v(Tm)/ C( T,) of vacant lattice sites that would be associated in divacancies a t the melting point to be 18% (for a divacancy association entropy ASzv = 0) or 46% (for ASzv = 1.5 E). Since the mobility of divacancies is larger than that of single vacancies, a divacancy binding energy as high as 0.4 eV would thus lead us to expect an appreciable contribution of divacancies to self-diffusion, which according to a detailed analysis given elsewhere [23,241 should lead to a detectable curvature in the Arrhenius plot of the self-diffusion coefficient.…”
Section: Introductionmentioning
confidence: 99%
“…43,44) In both cases there are essentially two alternative explanations, viz. a temperature dependence of the enthalpies and entropies of formation and migration, or contributions from defects other than monovacancies.…”
Section: Monovacancy-divacancy Analysis Of Thementioning
confidence: 99%