  The emergence of order in collective dynamics is a fascinating phenomenon
that characterizes many natural systems consisting of coupled entities.
Synchronization is such an example where individuals, usually represented by
either linear or nonlinear oscillators, can spontaneously act coherently with
each other when the interactions' configuration fulfills certain conditions.
However, synchronization is not always perfect, and the coexistence of coherent
and incoherent oscillators, broadly known in the literature as chimera states,
is also possible. Although several attempts have been made to explain how
chimera states are created, their emergence, stability, and robustness remain a
long-debated question. We propose an approach that aims to establish a robust
mechanism through which chimeras originate. We first introduce a
stability-breaking method where clusters of synchronized oscillators can
emerge. Similarly, one or more clusters of oscillators may remain incoherent
within yielding a particular class of patterns that we here name cluster
chimera states.
