Abstract
Using common models for the dependence of coercive force H c on grain size and for grain growth kinetics a proportionality between H c and 1/√(Dt) is deduced with diffusion coefficient D and annealing time t. This relation has been verified over a wide range of temperature and annealing time for a high purity commercial 80%-NiFe and a 50%-NiFe alloy. The model also allows to determine the activation energy of diffusion using the H c -data and applying an Arrhenius-plot of In[(H c -H co ) 2 t], H co being the minimum attainable coercive force after annealing at very high temperatures. At higher temperatures an activation energy of 3.3 eV for 50%-NiFe and of 2.6 eV for the 80%-NiFe alloy could be deduced, corresponding to the activation energy of self diffusion of about 3 eV for this kind of alloys. At lower temperatures, that is below about 800°C, the activation energy becomes much smaller. and a value of 0.8 eV is obtained, corresponding to the activation energy of grain boundary diffusion.
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