  Quantum correlations in pairs and arrays (trains) of bound solitons modeled
by the complex Ginzburg-Landau equation (CGLE) are calculated numerically, on
the basis of linearized equations for quantum fluctuations. We find strong
correlations between the bound solitons, even though the system is dissipative.
Some degree of the correlation between the photon-number fluctuations of stable
bound soliton pairs and trains is attained and saturates after passing a
certain distance. The saturation of the photon-number correlations is explained
by the action of non- conservative terms in the CGLE. Photon-number-correlated
bound soliton trains offer novel possibilities to produce multipartite
entangled sources for quantum communication and computation.
