The random spatial distribution of creep cavities plays an important r
ole in probabilistic models of creep cavitation. In the present work,
we propose a statistical model, which is a generalization of a hard-co
re process, to describe this distribution. The predictions of the mode
l are compared to experimental data obtained from synchrotron radiogra
phy of the cavitated grain boundary of a copper bicrystal. The experim
ental data are found to be in statistically good agreement with the pr
edictions of the model. For the four sets of data considered, creep ca
vity locations are found not to be uniformly distributed. They do, how
ever, tend toward regularity with regard to nearest-neighbor spacings.