A new state-observer-based approach to the identification of complex dynamical networks

Tien Tzu Hsueh Pao/Acta Electronica Sinica

Volumn 38, Issue 5, 2010, Pages 1064-1068

  Wan, You Hong ^a   Wang, Suo Ping ^a   Jiang, Guo Ping ^a  

^a NANJING UNIVERSITY OF POSTS AND TELECOMMUNICATIONS   (China)

Author keywords

Complex networks; Observer; Topology identification

Indexed keywords

COMPLEX DYNAMICAL NETWORKS; COMPLEX NETWORKS; LYAPUNOV STABILITY THEOREM; MULTI-OUTPUT SYSTEMS; OUTPUT VARIABLES; REDUCED-ORDER OBSERVERS; STATE VARIABLES; STATE-OBSERVER; TOPOLOGY IDENTIFICATION;

ELECTRIC NETWORK TOPOLOGY;

COMPUTER SIMULATION;

EID: 77954874263     PISSN: 03722112     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (17)

1. S H Strogatz. Exploring complex networks[J]. Nature, 2001, 410: 268-276.
2. A L Barabasi, R Albert. Emergence of scaling in random nertworks[J]. Science, 1999, 286 (5493): 509-512.
3. R Albert, A L Barabasi. Statistical mechanics of complex network[J]. Reviews of Modern Physics, 2002, 74(1): 47-97.
4. Li Bing, Wang Hao, Li Zheng-Yang, He Ke-Qing, Yu Dun-Hui. Software complexity metrics based on complex networks[J].Acta Electronica Sinica, 2006, 34(12): 2371-2375. (in Chinses)
5. X Li, G R Chen. Synchronization and desynchronization of complex dynamical networks: An engineering viewpoint[J]. IEEE Transactions on Circuits and Systems I, 2003, 50(11): 1381-1390.
6. X B Lu, X F Wang, X Li, et al. Synchronization in weighted complex networks: Hereogeneity and synchronizability[J]. Physica A, 2006, 370(2): 381-389.
7. J Wu, L Jiao. Synchronization in dynamic networks with non-symmetrical time-delay coupling based on linear feedback controllers[J]. Physica A, 2008, 387(8-9): 2111-2119.
8. J Lü, G Chen. A time-varying complex dynamical network models and its controlled synchronization criteria[J]. IEEE Transactions on Automatic Control, 2005, 50(6): 841-846.
9. G PJang, W K S Tang, G R Chen. A state-observer-based approach for synchronization in complex dynamical networks[J]. IEEE Transactions on Circuits and Systems I, 2006, 53(12): 2739-2745.
10. J Zhou, J A Lu. Topology identification of weighted complex dynamical networks[J]. Physica A, 2007, 386(1): 481-491.
11. X Wu. Synchronization-based topology identification of weighted general complex dynamical networks with time-varying coupling delay[J]. Physica A, 2008, 387(4): 997-1008.
12. L Chen, J A Lu, C K Tse . Synchronization: an obstacle to identification of network topology[J]. IEEE Transactions on Circuits and Systems II, 2009, 56(4): 310-314.
13. W K S Tang, Y Mao, L Kocarev. Identification and monitoring of biological neural network[J]. IEEE International Synposium on Circuits and Systems, 2007, 3: 2646-2649.
14. Liu H, Jiang G P, Fan C X. State-observer-Based approach for identification and monitoring of complex dynamical networks[A]. 2008 IEEE Asia Pacific Conference on Circuits And Systems (APCCAS)[C]. Macao, China, 2008. 1212-1215.
15. J P LaSalle . The extent of asymptotic stability[J]. Proc Natl Acad Sci USA, 1960, 46(3): 363-365.
16. Wang X F, Chen G. Synchronization in small-world dynamical networks[J]. International Journal of Bifurcation and Chaos, 2002, 12(1): 187-192.
17. Wang X F, Chen G. Synchronization in scale-free dynamical networks: robustness and fragility[J]. IEEE Transactions on Circuits and Systems I, 2002, 49(1): 54-62.