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Unmixing of binary alloys by a vacancy mechanism of diffusion: a computer simulation
Authors:Khwaja Yaldram  Kurt Binder
Institution:(1) Institut für Physik der Universität, Staudinger Weg 7, W-6500 Mainz, Germany;(2) Present address: Pakistan Institute of Nuclear Science and Technology (PINSTECH), P.O. Nilore, Islamabad, Pakistan
Abstract:The initial stages of phase separation are studied for a model binary alloy (AB) with pairwise interactions epsi AA , epsi AB , epsi BB between nearest neighbors, assuming that there is no direct interchange of neighboring atoms possible, but only an indirect one mediated by vacancies (V) occurring in the system at a concentrationc v and which are strictly conserved, as are the concentrationsc A andc B of the two species.A-atoms may jump to vacant sites with jump rateGcy A , B-atoms with jump rateGcy B (in the absence of interactions). Particular attention is paid to the question to what extent nonuniform distribution of vacancies affects the unmixing kinetics. Our study focuses on the special caseGcy A =Gcy B on a square lattice, considering three different choices of interactions with the same epsi=epsi AB – (epsi AA +epsi BB )/2: (i) epsi AB =epsi, epsi AA = epsi BB = 0; (ii) epsi AA = 0, epsi AA = epsi BB ; = mnplus epsi; (iii) epsi AB = epsi BB = 0, epsi AA = –2epsi. We obtain both the time evolution of the structure factorS(k,t) following a quench from infinite temperature to the considered temperature, and the timedependence of the mean cluster size and the various neighborhood probabilities of a vacancy. While in case (i) forc V lE0.16 the distribution of vacancies in the system stays nearly random, in case (ii) the vacancies cluster in theA-B interfacial region, and in case (iii) they get nearly completely expelled from theA-rich regions. While phase separation proceeds in case (i) only slightly faster than in case (ii), a significant slowing down of the relaxation is observed for case (iii), which shows up in a strong reduction of the effective exponents describing the growth.
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