Connection Graph Stability Method for Synchronized Coupled Chaotic Systems
By V. Belykh, I. Belykh, Martin J. Hasler. 2004
472 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/3f51aaa9b99dbae356643e9a5eeb4bb1dbff9230
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computer Networks and Communications
- Jürgen Kurths
- Albert-László Barabási
- Alex Arenas
- Yamir Moreno
- Yong Zou
- Yang-Yu Liu
- Francesco Bullo
- Albert Díaz-Guilera
In Statistical and Nonlinear Physics
- Jürgen Kurths
- Alex Arenas
- Yamir Moreno
- Mark Newman
- Zhen Wang
- Yang-Yu Liu
- Albert Díaz-Guilera
- Albert-László Barabási
Citations in the corpus
- Explosive transitions in complex networks’ structure and dynamics: Percolation and synchronization (2016, background): “oftheLaplacianmatrix. Theinterestedreaderisherereferred toRef.[246]forthecompletediscussiononthethreepossibleclassesofMSF. Thesecondmethodisknownastheconnectiongraphstabilitymethod,andwasderivedinRef.[253]. It combinestheLyapunovfunctionapproachwithgraphtheoreticalreasoning,andprovidesaboundforthe m”
- State Agreement for Continuous-Time Coupled Nonlinear Systems (2007, background): “And a central question is, What properties of the interaction graph lead to state agreement? Most existing work has dealt with static graphs with a particular topology, such as rings [6, 30], cyclic digraphs [32], and fully connected graphs [12, 13, 34], or with static graphs having an unspecified t”
- Dynamics and Control at Feedback Vertex Sets. I: Informative and Determining Nodes in Regulatory Networks (2013, unknown): “See for example [6,31] for further details.”
- Synchronization in complex networks (2008, methodology): “The analysis of the global stability of the synchronized state, was first carried out for general graphs [167] and then followed for specific complex networks [168, 169, 170, 171].”
- Control Principles of Complex Networks (2015, methodology): “A broad spectrum of methods allows us to address this question (Barahona and Pecora, 2002; Belykh et al., 2004b; Chen, 2007; Pecora and Carroll, 1998; Russo and Di Bernardo, 2009; Wu and Chua, 1994).”
- Topology identification of weighted complex dynamical networks (2007, background): “Many existing literatures focused on investigating the geometry features, synchronization and control of complex dynamical network provided with certain topology [12–20].”
- Synchronization and convergence of linear dynamics in random directed networks (2006, unknown): “[6] G.”