[1] Cao Y, Ren W, Meng Z.Decentralized finite-time sliding mode estimators and their applications in decen-tralized finite-time formation tracking. Syst Cont Lett, 2010, 59: 522–529
[2] Xiao L, Boyd S, Lall S. A scheme for asynchronous distributed sensor fusion based on average consensus:
proceed-ings of the Fourth International Symposium on Information Processing in Sensor Networks. Los Angeles, CA, 2005: 63–70
[3] Tanner H G, Jadbabaie A, Pappas G J. Flocking in fixed and switching networks. IEEE Trans Automat Control, 2007, 52: 863–868
[4] Vicsek T, Cziro`ok A, Ben-Jacob E, et al. Novel type of phase transition in a system of self-driven particles. Phys Rev Lett, 1995, 75: 1226–1229
[5] Olfati-Saber R, Murray R M. Consensus problems in networks of agents with switching topology and time-delays. IEEE Trans Automat Control, 2004, 49: 1520–1533
[6] Ren W, Beard R W. Consensus seeking in multiagent systems under dynamically changing interaction topologies. IEEE Trans Automat Control, 2005, 50: 655–661
[7] Hong Y G, Hu J P, Gao L X. Tracking control for multi-agent consensus with an active leader and variable topology. Automatica, 2006, 42: 1177–1182
[8] Xie G, Wang L. Consensus control for a class of networks of dynamic agents. Int J Robust & Nonlin Control, 2007, 17: 941–959
[9] RenW, Atkins E. Distributed multi-vehicle coordinated control via local information exchange. Int J Robust & Nonlin Control, 2007, 17: 1002–1033
[10] Yu W W, Chen G R, Cao M. Some necessary and sufficient conditions for second-order consensus in multi-agent dynamical systems. Automatica, 2010, 46: 1089–1095
[11] Yu W W, Chen G R, Cao M, et al. Second-order consensus for multi-agent systems with directed topologies
and nonlinear dynamics. IEEE Trans Systems, Man, and Cybernetics-Part B, 2010, 40: 881–891
[12] Yu W W, Chen G R, Ren W, et al. Distributed higher-order consensus protocols in multi-agent dynamical systems. IEEE Trans. Circuits and Systems I, 2011, 58: 1924–1932
[13] Earl M G, Strogatz S H. Synchronization in oscillator networks with delayed coupling: A stability criterion. Phys Rev E, 2003, 67: 036204
[14] Kozyreff G, Vladimirov A G, Mandel P. Global coupling with time delay in an array of semiconductor lasers. Phys Rev Lett, 2000, 85: 3809–3812
[15] Hu J P , Hong Y G. Leader-following coordination of multi-agent systems with coupling time delays. Phys A, 2007, 374: 853–863
[16] Hale J K, Lunel S M V. Introduction to the theory of functional differential equations. Applied mathematical sciences. New York: Springer, 1991
[17] Boyd S, Ghaoui L E, Feron E, et al. Linear matrix inequalities in system and control theory. Philadelphia, PA: SIAM, 1994 |