The two-dimensional Ausloos et al. model of fluid invasion, freezing and th
awing in a porous medium is elaborated upon and investigated in order to ta
ke into account the pore volume redistribution and conservation during free
zing. The results are qualitatively different from previous work, since the
damaged pore sizes are found to be much less than the possible maximum val
ue and is reached after a large number of invasion-freezing-thaw, ring cycl
es; e.g. the material is "slowly damaged". The pore size distribution is th
us found in better agreement with expected practical findings. The successi
ve invasion percolation clusters are still found to be self-avoiding with a
ging. The cluster size decreases with a power law as a function of invasion
-frost-thaw iterations. The aging kinetics is also discussed through the no
rmalized totally invaded pore volume.