We investigate a class of stochastic aggregation processes involving two
types of clusters: active and passive. The mass distribution is obtained
analytically for several aggregation rates. When the aggregation rate is
constant, we find that the mass distribution of passive clusters decays
algebraically. Furthermore, the entire range of acceptable decay exponents is
possible. For aggregation rates proportional to the cluster masses, we find
that gelation is suppressed. In this case, the tail of the mass distribution
decays exponentially for large masses, and as a power law over an intermediate
size range.Comment: 7 page