[1] REYNOLDS, C. W. Flocks, herds and schools:a distributed behavioral model. Computer Graphics, 21(4), 25-34(1987) [2] VICSEK, T., CZIROOK, A., BEN-JACOB, E., COHEN, O., and SHOCHET, I. Novel type of phase transition in a system of self-driven paticles. Physical Review Letters, 75(6), 1226-1229(1995) [3] HUMMEL, D. Formation flight as an energy saving mechanism. Israel Journal of Zoology, 41, 261-278(1995) [4] OLFATI-SABER, R. and MURRAY, R. M. Consensus problems in networks of agents with switching topology and time-delays. IEEE Transactions on Automatic Control, 49(9), 1520-1533(2004) [5] WANG, L. and XIAO, F. Finite-time consensus problems for networks of dynamic agents. IEEE Transactions on Automatic Control, 55(4), 950-955(2010) [6] XIAO, F., WANG, L., and CHEN, T. W. Finite-time consensus in networks of integrator-like dynamic agents with directional link failure. IEEE Transactions on Automatic Control, 59(3), 756-762(2014) [7] LI, S. H., DU, H. B., and LIN, X. Z. Finite-time consensus algorithm for multi-agent systems with double-integrator dynamics. Automatica, 47(8), 1706-1712(2011) [8] YU, S. H. and LONG, X. J. Finite-time consensus for second-order multi-agent systems with disturbances by integral sliding mode. Automatica, 54, 158-165(2015) [9] LIU, X. Y., HO, D. W. C., CAO, J. D., and XU, W. Y. Discontinuous observers design for finite-time consensus of multiagent systems with external disturbances. IEEE Transactions on Automatic Control, 28(11), 2826-2830(2017) [10] DU, H. B., WEN, G. H., CHEN, G. R., CAO, J. D., and ALSAADI, F. E. A distributed finite-time consensus algorithm for higher-order leaderless and leader-following multiagent systems. IEEE Transactions on Systems, Man, and Cybernetics:Systems, 47(7), 1625-1634(2017) [11] WU, Y. B., WANG, C. D., and LI, W. X. Generalized quantized intermittent control with adaptive strategy on finite-time synchronization of delayed coupled systems and applications. Nonlinear Dynamics, 95, 1361-1377(2019) [12] LIU, H. Y., CHENG, L., TAN, M. H., and HOU, Z. G. Exponential finite-time consensus of fractional-order multiagent systems. IEEE Transactions on Systems, Man, and Cybernetics:Systems, 50(4), 1549-1558(2020) [13] WANG, X. H., WU, H. Q., and CAO, J. D. Global leader-following consensus in finite time for fractional-order multi-agent systems with discontinuous inherent dynamics subject to nonlinear growth. Nonlinear Analysis:Hybrid Systems, 37, 100888(2020) [14] JIANG, J. F., LI, H. K., ZHAO, K., CAO, D. Q., and GUIRAO, J. L. G. Finite time stability and sliding mode control for uncertain variable fractional order nonlinear systems. Advances in Difference Equations, 2021, 127(2021) [15] BHAT, S. P. and BERNSTEIN, D. S. Finite-time stability of continuous autonomous systems. SIAM Journal on Control and Optimization, 38(3), 751-766(2000) [16] HADDAD, W. M., NERSESOV, S. G., and DU, L. Finite-time stability for time-varying nonlinear dynamical systems. American Control Conference, Seattle, Washington D. C., 11-13(2008) [17] ZHENG, Y. S. and WANG, L. Finite-time consensus of heterogeneous multi-agent systems with and without velocity measurements. Systems & Control Letters, 61(8), 871-878(2012) [18] ZHU, Y. K., GUAN, X. P., and LUO, X. Y. Finite-time consensus of heterogeneous multi-agent systems with linear and nonlinear dynamics. Acta Automatica Sinica, 40(11), 2618-2624(2014) [19] HU, B., GUAN, Z. H., and FU, M. Y. Distributed event-driven control for finite-time consensus. Automatica, 103, 88-95(2019) [20] WANG, X. H., LI, X. S., HUANG, N. J., and O'REGAN, D. Asymptotical consensus of fractionalorder multi-agent systems with current and delay states. Applied Mathematics and Mechanics (English Edition), 40(11), 1677-1694(2019) https://doi.org/10.1007/s10483-019-2533-8 [21] ZOU, W. C., SHI, P., XIANG, Z. R., and SHI, Y. Finite-time consensus of second-order switched nonlinear multi-agent systems. IEEE Transactions on Neural Networks and Learning Systems, 31(5), 1757-1762(2020) [22] DU, C. K., LIU, X. D., REN, W., LU, P. L., and LIU, H. K. Finite time consensus for linear multiagent systems via event-triggered strategy without continuous communication. IEEE Transactions on Control of Network Systems, 7(1), 19-29(2020) [23] RAN, G. T., LIU, J., LI, C. J., CHEN, L. M., and LI, D. Y. Event-based finite-time consensus control of second-order delayed multi-agent systems. IEEE Transactions on Circuits and Systems II:Express Briefs, 68(1), 276-280(2021) [24] DONG, G. W., LI, H., MA, H., and LU, R. Q. Finite-time consensus tracking neural network FTC of multi-agent systems. IEEE Transactions on Neural Networks and Learning Systems, 32(2), 653-662(2021) [25] XU, J., NIU, Y. G., and ZOU, Y. Y. Finite-time consensus for singularity-perturbed multiagent system via memory output sliding-mode control. IEEE Transactions on Cybernetics (2021) https://doi.org.10.1109/TCYB.2021.3051366 [26] ZHAO, W. and REN, F. L. Finite-time and fixed-time consensus for multi-agent systems via pinning control (in Chinese). Applied Mathematics and Mechanics, 42(3), 299-307(2021) [27] WANG, J. W., WU, H. N., and LI, H. X. Distributed fuzzy control design of nonlinear hyperbolic pde systems with application to nonisothermal plug-flow reactor. IEEE Transactions on Fuzzy Systems, 19(3), 514-526(2011) [28] WANG, J. W., WU, H. N., and LI, H. X. Distributed proportional-spatial derivative control of nonlinear parabolic systems via fuzzy PDE modeling approach. IEEE Transactions on Systems Man & Cybernetics, Part B, 42(3), 927-938(2012) [29] RAY, W. H. Advanced Process Control, McGraw-Hill, New York (1981) [30] LI, T. and RAO, B. P. Exact synchronization for a coupled system of wave equations with Dirichlet boundary controls. Chinese Annals of Mathematics, Series B, 34(1), 139-160(2013) [31] LI, T. and RAO, B. P. Criteria of Kalman's type to the approximate controllability and the approximate synchronization for a coupled system of wave equations with Dirichlet boundary controls. SIAM Journal on Control and Optimization, 54(1), 49-72(2016) [32] PILLONI, A., PISANO, A., ORLOV, Y., and USAI, E. Consensus-based control for a network of diffusion PDEs with boundary local interaction. IEEE Transactions on Automatic Control, 61(9), 2708-2713(2016) [33] YANG, C. D., HE, H. B., HUANG, T. W., ZHANG, A. C., QIU, J. L., CAO, J. D., and LI, X. D. Consensus for non-linear multi-agent systems modelled by PDEs based on spatial boundary communication. IET Control Theory & Applications, 11(17), 3196-3200(2017) [34] YANG, C. D., HUANG, T. W., ZHANG, A. C., QIU, J. L., CAO, J. D., and ALSAADI, F. E. Output consensus of multiagent systems based on PDEs with input constraint:a boundary control approach. IEEE Transactions on Systems, Man, and Cybernetics:Systems, 51, 370-377(2018) [35] BASTIN, G. and CORON, J. M. Stability and Boundary Stabilization of 1-D Hyperbolic Systems, Birkhäuser, Switzerland (2016) |