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By using different continuation methods, we unveil a wide region in theparameter space of the discrete cubic-quintic complex Ginzburg-Landau equation,where several families of stable vortex solitons coexist. All these stationarysolutions have a symmetric amplitude profile and two different topologicalcharges. We also discover the dynamical formation of a variety of 'bound-state'solutions, composed of two or more of these vortex solitons. All of thesestable composite structures persist in the conservative cubic limit, for highvalues of their power content.

Multiplicity of vortex soliton families in the discrete Ginzburg-Landau equation, their interactions and the formation of bound states