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In Section 3, some criteria for the pinning synchronization of such linearly coupled RDNNs are derived.
Therefore, studies on synchronization of such fractional systems with different orders should be considered further.
Via Lyapunov Krasovskii stability theory and the network topology, we investigate the global synchronization of such networks.
Some generic criteria for pinning global synchronization of such dynamical network are presented based on Lyapunov stability theory on delayed dynamical systems.
Based on impulsive stability theory on delayed dynamical systems, some simple but less conservative criterion are derived for global synchronization of such dynamical network.
By referring to Lyapunov functional method and Kronecker product technique, some sufficient conditions are derived for global synchronization of such systems.
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In addition, we have designed the controllers to investigate coexisting synchronization types of such a new fractional-order system.
The synchronization of two such coupled devices is discussed and the stability boundaries of the synchronization process are derived using the Floquet theory and the Hill's determinant.
Synchronization of development such as eye opening and incisor eruption may have been compromised by neonatal PCB exposure.
Moreover, we have studied two types of synchronization for such a 3D fractional system: full-state hybrid projective synchronization and inverse full-state hybrid projective synchronization.
In the present paper a different approach is taken based on the theory of pulse-coupled oscillators (PCOs), which is commonly used to describe self-organized synchronization of biological systems such as swarms of fireflies, heart cells, or neurons.
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