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We study a system of phase oscillators on a bipartite network, with
$N_1$ oscillators in one partition, and $N_2( \ge N_1)$ in the other.
The coupling between oscillators in different partitions is nonlocal.
Different types of chimeric states are observed as a function of the
ratio $\gamma \equiv N_1/N_2$ in the range 1$\le \gamma \le 0$. When
$N_1$ = 1, namely when the network has the star topology, a fully
desynchronized state results. |
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