Network Synchronization with Convexity
In this paper, we establish a few new synchronization conditions for complex networks with nonlinear and nonidentical self-dynamics with switching directed communication graphs. In light of the recent works on distributed subgradient methods, we impose integral convexity for the nonlinear node self-dynamics in the sense that the self-dynamics of a given node is the gradient of some concave function corresponding to that node. The node couplings are assumed to be linear but with switching...[Show more]
|Collections||ANU Research Publications|
|Source:||SIAM Journal on Control and Optimization|
|01_Shi_Network_Synchronization_2015.pdf||279.11 kB||Adobe PDF|
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