Grain growth behavior in particle-dispersed materials is investigated by mo
deling the interaction between grain boundaries and particles. The elementa
ry interaction between a grain boundary with single curvature and a particl
e is simulated using the axisymmetric finite element method. Three-dimensio
nal distribution of particles is characterized by the equivalent interparti
cle distance, and the restraining pressure of the particles is evaluated by
considering the velocity effect of the boundary migration. The evaluated r
estraining pressure increases with increasing radius of the boundary curvat
ure and the increasing rate is accelerated as the critical radius is approa
ched. The predicted critical grain size is proportional to f(-0.9) for f ap
proximate to0.01 and f(-0.7) for f approximate to0.1, where f is the volume
fraction of particles. The experimental comparison of the critical grain s
ize shows good consistency. The power law for grain growth is found to be r
etained even in particle-dispersed materials for f<0.25, while the grain gr
owth exponent varies with 2 + 1.76f(0.5). Zener's model is also modified by
considering the velocity effect of the boundary migration and compared wit
h the present model. (C) 2001 Acta Materialia Inc. Published by Elsevier Sc
ience Ltd All rights reserved.