Soap froths as typical disordered ellular structures, exhibiting spatial and t empoal evolution, have been studied through
their distributions and topological properties. Recently, persistence has been introduced as a non-topological probe to study
froth dynamis at different length scales and to view the froth as a two-phase system. Using a direct simulation method, we
have investigated virtual phase dynamcis in 2D artificial froths with various initial structures corresponding to controlled
disorder. In particular, we examine the special case of a defect ring surrounding a central inclusion in a uniform froth,
for different percentages of persistent cells, where this geometry permits comparison with shell-theory. It appears that defect
location and pattern of cell inclusion in the virtual phase cause considerable variation in the evolutionary behaviour, leading
to non-universal exponents for the phase dynamics. This is probably explained by the fact that the froth is still in the transient
period over simulation time-scales, rather than achieving the final stage of persistence. However, distinctive patterns of
response can be identified for the different froth regions, despite the limitations on system size.
Keywords persistence - defect ring - phase dynamics - constrained geometries - transience