  A procedure is developed and tested to enforce synchronicity in a family of
Stuart-Landau oscillators, coupled through a symmetric network. The proposed
method exploits network plasticity, as an inherent non autonomous drive. More
specifically, we assume that the system is initially confined on a network
which turns the underlying homogeneous synchronous state unstable. A properly
engineered network can be always generated, which links the same set of nodes,
and allows for synchronicity to be eventually restored, upon performing
continuously swappings, at a sufficient rate, between the two aforementioned
networks. The result is cast in rigorous terms, as follows an application of
the average theorem and the critical swapping rate determined analytically.
