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• W3183657493 abstract "A dynamical network achieves generalized synchronization if there exists an asymptotically stable manifold in which the solution of each node is uniquely determined as a static function of the states of any other node in the network. For bidirectionally coupled networks, the description of a synchronization manifold changes from pairwise-explicit form to an implicit form of the relationship between its nodes. Using this description, we start with a network of identical nodes that can be controlled towards a synchronization manifold, for this bidirectionally coupled network we propose a pinning strategy to impose a desired relation between nodes based on invertible coordinate transformations. We illustrate our results with numerical simulations of well-known chaotic benchmark systems." @default.
• W3183657493 created "2021-08-02" @default.
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• W3183657493 date "2021-12-01" @default.
• W3183657493 modified "2023-10-05" @default.
• W3183657493 title "Pinning generalized synchronization of dynamical networks via coordinate transformations" @default.
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• W3183657493 doi "https://doi.org/10.1016/j.matcom.2021.07.008" @default.
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