[1] |
Guerrero, G.; Langa, J. A.; Suarez, A., Attracting complex networks, Compl. Netw. Dyn., 693, 309-327 (2016) · doi:10.1007/978-3-319-40803-3_12 |
[2] |
D’Arcangelis, A. M.; Rotundo, G., Complex Networks in Finance, Complex Networks and Dynamics, 209-235 (2016), Berlin: Springer, Berlin |
[3] |
Kumari, S.; Singh, A., Modeling of data communication networks using dynamic, Compl. Netw. Perform. Stud., 693, 29-40 (2016) |
[4] |
Sorrentino, F.; Pecora, L. M.; Hagerstrom, A. M., Complete characterization of the stability of cluster synchronization in complex dynamical networks, Sci. Adv., 2, 4, e1501737-e1501737 (2016) · doi:10.1126/sciadv.1501737 |
[5] |
Xiang, W.; Jun-Chan, Z.; Chun-Hua, H. U., Generalized synchronization and system parameters identification between two different complex networks, Acta Autom. Sin., 43, 4, 595-603 (2017) · Zbl 1389.90065 |
[6] |
Wang, X.; She, K.; Zhong, S., Pinning cluster synchronization of delayed complex dynamical networks with nonidentical nodes and impulsive effects, Nonlinear Dyn., 88, 4, 2771-2782 (2017) · Zbl 1398.93295 · doi:10.1007/s11071-017-3410-8 |
[7] |
Yang, H.; Shu, L.; Zhong, S., Pinning lag synchronization of complex dynamical networks with known state time-delay and unknown channel time-delay, Nonlinear Dyn., 89, 3, 1793-1802 (2017) · Zbl 1375.34083 · doi:10.1007/s11071-017-3552-8 |
[8] |
Luo, Y.; Shu, L., Exponential synchronization of nonlinearly coupled complex dynamic networks with time-varying coupling delays, Complexity, 2017 (2017) · Zbl 1373.93026 |
[9] |
Zhang, W.; Li, C.; He, X., Finite-time synchronization of complex networks with non-identical nodes and impulsive disturbances, Mod. Phys. Lett. B, 32, 1 (2017) · doi:10.1142/S0217984918500021 |
[10] |
Selvaraj, P.; Sakthivel, R.; Kwon, O. M., Synchronization of fractional-order complex dynamical network with random coupling delay, actuator faults and saturation, Nonlinear Dyn., 94, 3101-3116 (2018) · Zbl 1422.34162 · doi:10.1007/s11071-018-4516-3 |
[11] |
Sun, Y.; Ma, Z.; Liu, F., Theoretical analysis of synchronization in delayed complex dynamical networks with discontinuous coupling, Nonlinear Dyn., 86, 1, 489-499 (2016) · Zbl 1349.34212 · doi:10.1007/s11071-016-2902-2 |
[12] |
Ma, Y.; Ma, N.; Chen, L., Synchronization criteria for singular complex networks with Markovian jump and time-varying delays via pinning control, Nonlinear Anal. Hybrid Syst., 29, 85-99 (2018) · Zbl 1388.93083 · doi:10.1016/j.nahs.2017.12.002 |
[13] |
Wang, X.; Liu, X.; Zhong, S., Pinning impulsive synchronization of complex dynamic networks with various time-varying delay sizes, Nonlinear Anal. Hybrid Syst., 26, 307-318 (2017) · Zbl 1379.34049 · doi:10.1016/j.nahs.2017.06.005 |
[14] |
Li, J.; Jiang, H.; Hu, C.; Yu, J., Analysis and discontinuous control for finite-time synchronization of delayed complex dynamic networks, Chaos Solitons Fractals, 114, 291-305 (2018) · Zbl 1415.93132 · doi:10.1016/j.chaos.2018.07.019 |
[15] |
Zhang, D.; Shen, Y.; Mei, J., Finite-time synchronization of multi-layer nonlinear coupled complex networks via intermittent feedback control, Neurocomputing, 225, 129-138 (2016) · doi:10.1016/j.neucom.2016.11.005 |
[16] |
Li, N.; Feng, J.; Zhao, Y., Finite-Time Synchronization for Nonlinearly Coupled Networks with Time-Varying Delay (2016), New York: IEEE Press, New York |
[17] |
Sakthivel, R.; Sakthivel, R., Finite-time nonfragile synchronization of stochastic complex dynamic networks with semi-Markov switching outer coupling, Complexity, 2018 (2018) · Zbl 1390.93733 |
[18] |
Xiao, F.; Gan, Q., Finite-time synchronization of delayed complex dynamical network via pinning control, Adv. Differ. Equ., 2017 (2017) · Zbl 1444.93016 · doi:10.1186/s13662-017-1402-0 |
[19] |
Ramalingam, S., Observer-based robust synchronization of fractional-order multi-weighed complex dynamic networks, Nonlinear Dyn., 98, 1231-1246 (2019) · doi:10.1007/s11071-019-05258-1 |
[20] |
Ali, M. S.; Yogambigai, J., Finite-time robust stochastic synchronization of uncertain Markovian complex dynamical networks with mixed time-varying delays and reaction-diffusion terms via impulsive control, J. Franklin Inst., 354, 5, 2415-2436 (2017) · Zbl 1398.93032 · doi:10.1016/j.jfranklin.2016.12.014 |
[21] |
Mei, J.; Jiang, M.; Wang, J., Finite-time structure identification and synchronization of drive—response systems with uncertain parameter, Commun. Nonlinear Sci. Numer. Simul., 18, 4, 999-1015 (2013) · Zbl 1255.93137 · doi:10.1016/j.cnsns.2012.08.039 |
[22] |
Zhao, H.; Zheng, M.; Li, S., New results on finite-time parameter identification and synchronization of uncertain complex dynamical networks with perturbation, Mod. Phys. Lett. B, 2018 (2018) · doi:10.1142/S0217984918501129 |
[23] |
Wang, H.; Ye, J.; Miao, Z.; Jonckheere, A., Robust finite-time chaos synchronization of time-delay chaotic systems and its application in secure communication, Trans. Inst. Meas. Control, 40, 4, 1177-1187 (2018) · doi:10.1177/0142331216678311 |
[24] |
Mobayen, S.; Ma, J., Robust finite-time composite nonlinear feedback control for synchronization of uncertain chaotic systems with nonlinearly and time-delay, Chaos Solitons Fractals, 114, 46-54 (2018) · Zbl 1415.93229 · doi:10.1016/j.chaos.2018.06.020 |
[25] |
Yang, X.; Ho, D.; Lu, J., Finite-time cluster synchronization of T-S fuzzy complex networks with discontinuous subsystems and random coupling delays, IEEE Trans. Fuzzy Syst., 23 (2015) |
[26] |
Zhang, M.; Han, M., Finite-time synchronization of uncertain complex networks with nonidentical nodes based on a special unilateral coupling control, Adv. Neur. Netw., 10262, 161-168 (2017) |
[27] |
Zhao, H.; Li, L.; Peng, H., Finite-time robust synchronization of memristive neural network with perturbation, Neural Process. Lett., 47 (2017) |
[28] |
Cai, Z.; Huang, L.; Zhang, L., Improved switching controllers for finite-time synchronization of delayed neural networks with discontinuous activations, J. Franklin Inst., 354, 15, 6692-6723 (2017) · Zbl 1373.93011 · doi:10.1016/j.jfranklin.2017.08.026 |
[29] |
Zhao, H.; Cai, G., Exponential synchronization of complex delayed dynamical networks with uncertain parameters via intermittent control, Advances in Neural Networks-ISNN, 91-98 (2015), Berlin: Springer, Berlin |
[30] |
Kaviarasan, B.; Sakthivel, R.; Lim, Y., Synchronization of complex dynamical networks with uncertain inner coupling and successive delays based on passivity theory, Neurocomputing, 196, 127-138 (2016) · doi:10.1016/j.neucom.2015.12.071 |
[31] |
Wu, X.; Lu, H., Outer synchronization of uncertain general complex delayed networks with adaptive coupling, Neurocomputing, 82, 157-166 (2012) · doi:10.1016/j.neucom.2011.10.022 |
[32] |
Wang, T.; Zhou, W.; Zhao, S., Robust synchronization for stochastic delayed complex networks with switching topology and unmodeled dynamics via adaptive control approach, Commun. Nonlinear Sci. Numer. Simul., 18, 8, 2097-2106 (2013) · Zbl 1279.34093 · doi:10.1016/j.cnsns.2012.12.016 |
[33] |
Shi, H.; Sun, Y.; Miao, L., Outer synchronization of uncertain complex delayed networks with noise coupling, Nonlinear Dyn., 85, 4, 2437-2448 (2016) · Zbl 1349.34209 · doi:10.1007/s11071-016-2836-8 |
[34] |
Zhang, C.; Wang, X.; Wang, C., Synchronization of uncertain complex networks with time-varying node delay and multiple time-varying coupling delays, Asian J. Control, 20, 1, 186-195 (2018) · Zbl 1391.93132 · doi:10.1002/asjc.1539 |
[35] |
Cui, W.; Sun, S.; Fang, J. A., Finite-time synchronization of Markovian jump complex networks with partially unknown transition rates, J. Shenzhen Univ., 351, 5, 2543-2561 (2014) · Zbl 1372.93181 |
[36] |
Liu, M.; Jiang, H.; Hu, C., Finite-time synchronization of delayed dynamical networks via aperiodically intermittent control, J. Franklin Inst., 354, 5374-5397 (2017) · Zbl 1395.93348 · doi:10.1016/j.jfranklin.2017.05.030 |
[37] |
Liu, M.; Wu, J.; Sun, Y. Z., Adaptive finite-time outer synchronization between two complex dynamical networks with noise perturbation, Nonlinear Dyn., 89, 49, 1-11 (2017) · Zbl 1371.90043 · doi:10.1007/s11071-016-2940-9 |
[38] |
Li, D.; Cao, J., Finite-time synchronization of coupled networks with one single time-varying delay coupling, Neurocomputing, 166, 265-270 (2015) · doi:10.1016/j.neucom.2015.04.013 |
[39] |
Landis, J. G.; Perlmutter, D. D., Stability of time-delay systems, AIChE J., 18, 2, 380-384 (1972) · doi:10.1002/aic.690180221 |
[40] |
Zuo, Z.; Lin, T., Distributed robust finite-time nonlinear consensus protocols for multi-agent systems, Int. J. Syst. Sci., 47, 6, 1-10 (2014) |
[41] |
Tang, Y., Terminal sliding mode control for rigid robots, Automatica, 34, 1, 51-56 (1998) · Zbl 0908.93042 · doi:10.1016/S0005-1098(97)00174-X |
[42] |
Wu, M.; He, Y.; She, J. H., Stability Analysis and Robust Control of Time-Delay Systems (2010) · Zbl 1250.93005 |
[43] |
Syed, A. M.; Yogambigai, J., Extended dissipative synchronization of complex dynamical networks with additive time-varying delay and discrete-time information, J. Comput. Appl. Math., 348, 328-341 (2019) · Zbl 1405.93030 · doi:10.1016/j.cam.2018.06.003 |
[44] |
Yu, R., Synchronization criterion of complex networks with time-delay under mixed topologies, Neurocomputing, 295, 8-16 (2018) · doi:10.1016/j.neucom.2018.01.019 |
[45] |
Shi, L.; Chen, G.; Zhong, S., Outer synchronization of a class of mixed delayed complex networks based on pinning control, Adv. Differ. Equ., 2018 (2018) · Zbl 1448.93168 · doi:10.1186/s13662-018-1746-0 |
[46] |
Wang, L.; Song, Q., Synchronization of two nonidentical complex-valued neural networks with leakage delay and time-varying delays, Neurocomputing, 356, 52-59 (2019) · doi:10.1016/j.neucom.2019.04.068 |
[47] |
Huang, X.; Ma, Y., Finite-time \({H_{\infty }}\) sampled-data synchronization for Markovian jump complex networks with time-varying delays, Neurocomputing, 296, 82-99 (2018) · doi:10.1016/j.neucom.2018.03.024 |
[48] |
Min, H.; Meng, Z.; Tie, Q., UCFTS: a unilateral coupling finite-time synchronization scheme for complex networks, IEEE Trans. Neural Netw., 30, 1, 255-268 (2019) · doi:10.1109/TNNLS.2018.2837148 |
[49] |
Cheng, L.; Yang, Y.; Li, L.; Sui, X., Finite-time hybrid projective synchronization of the drive-response complex networks with distributed-delay via adaptive intermittent control, Physica A, 200, 273-286 (2018) · Zbl 1514.93003 · doi:10.1016/j.physa.2018.02.124 |