Abstract
The stress distribution along grain boundaries in polycrystalline materials under the grain boundary diffusion creep (Coble creep) condition is numerically analyzed in order to elucidate the effect of the grain boundary network on cavity growth. The stress gradient at the cavity tip, which is proportional to the changing rate of the cavity volume, points out that the triple junction of grain boundaries interferes with cavity growth, though the cavity grows faster after the tip goes beyond it. The deceleration effect due to the triple junction diminishes as the cavity becomes larger. The transition from "crack-like cavity" to "crack" is also discussed on the basis of the stress field near the tip. The "crack" and the "cavity" are distinguished by the fact that the former possesses the stress singularity in the vicinity of the tip while the latter does not. The calculation reveals that the transition under the Coble creep condition does not take place before the cavity length exceeds 15 grain boundaries. On the other hand, the transgranular deformation due to dislocation creep drastically accelerates the transition.
