A finite two-dimensional (2D) foam sample bounded by walls contains inner b
ubbles (I-bubbles) and peripheric or edge bubbles (E-bubbles). We derive eq
uations for the rate of area change of both types of bubbles, which depend
linearly on the number of neighbours of a bubble but are, in general, not s
cale independent. From these equations we obtain global kinetic laws for th
e two aggregates (I- and E-) of bubbles. The topological operations that oc
cur during coarsening of E-bubbles are identified and the effect of curvatu
re of the wall on coarsening is discussed. Experimental results obtained wi
th 2D (monolayer) foams are presented which, combined with theory, give a r
easonable picture of the effect of boundaries on foam coarsening. A disturb
ance due to the bounding walls was not experimentally detected: I- and E-bu
bbles were found to grow in pace, their average areas remaining equal, with
a global parabolic growth law. However. this property could not be inferre
d from the growth equations for individual I- and E-bubbles.