We discuss in detail the assembly of two-dimensional identical bubbles in s
table clusters. The clusters are classified into perfect and defective clus
ters, depending on the number of sides of their inner cells (defective clus
ters have inner cells with a number of neighbours different from 6). We eva
luate the surface energy of clusters by a broken-bond method and compare wi
th exact energy calculations for simple clusters. Special attention is give
n to perfect clusters which are classified by their symmetry. For particula
r values of the number of cells, N, called magic numbers, perfect clusters
have special properties. We identify the clusters of smallest energy, for f
ixed number of cells N (minimal clusters). For large N the minimal dusters
are perfect, but for small N a minimal cluster may be a defective cluster.
We produced two-dimensional clusters with N up to 15 by the 'monolayer foam
' method and studied their relative incidence for N = 6.