We adapt a previous model and analysis method (the {\it master stability function}), extensively used for studying the stability of the synchronous state of networks of identical chaotic oscillators, to the case of oscillators that are similar but not exactly identical. We find that bubbling induced desynchronization bursts occur for some parameter values. These bursts have spatial patterns, which can be predicted from the network connectivity matrix and the unstable periodic orbits embedded in the attractor. We test the analysis of bursts by comparison with numerical experiments. In the case that no bursting occurs, we discuss the deviations from the exactly synchronous state caused by the mismatch between oscillators.
@article{arxiv.nlin/0401007,
title = {Spatial patterns of desynchronization bursts in networks},
author = {Juan G. Restrepo and Edward Ott and Brian R. Hunt},
journal= {arXiv preprint arXiv:nlin/0401007},
year = {2009}
}