Previous Articles Next Articles
LIU Mingshuo, FANG Yong, DONG Huanhe
[1] Kosko B, Adaptive bidirectional associative memories, Appl. Opt., 1987, 26(23): 4947-4960. [2] Kosko B, Bidrectional associative memories, IEEE Trans. Syst. Man Cybern., 1988, 18(1): 49-60. [3] Raja R and Anthoni S M, Global exponential stability of BAM neural networks with time-varying delays: The discrete-time case, Commun. Nonlinear Sci. Numer. Simulat., 2011, 16(2): 613-622. [4] Shao Y F, Existence of exponential periodic attractor of BAM neural networks with time-varying delays and impulses, Nerocomputing, 2012, 93: 1-9. [5] Yang W G, Existence of an exponential periodic attractor of periodic solutions for general BAM neural networks with time-varying delays and impulses, Appl. Math. Comput., 2012, 219(2): 569-582. [6] Zhang Z Q, Liu K Y, and Yang Y, New LMI-based condition on global asymptotic stability concerning BAM neural networks of neural type, Neurocomputing, 2012, 81: 24-32. [7] Zhu Q X, Rakkiyappan R, and Chandrasekar A, Stochastic stability of Markovian jump BAM neural networks with leakage delays and impulse control, Neurocomputing, 2014, 136: 136-151. [8] Lin F and Zhang Z Q, Global asymptotic synchronization of a class of BAM neural networks with time delays via integrating inequality techniques, Journal of Systems Science & Complexity, 2020, 33(2): 366-392. [9] Cohen M A and Grossberg S, Absolute stability of global pattern formation and parallel memory storage by competitive neural networks, IEEE Trans. Syst. Man Cybern., 1983, 5: 815-826. [10] Li X D and Fu X L, Global asymptotic stability of stochastic Cohen-Grossberg-type BAM neural networks with mixed delays: An LMI approach, J. Comput. Appl. Math., 2011, 235(12): 3385- 3394. [11] Sathy R and Balasubramaniam P, Stability analysis of fuzzy Markovian jumping Cohen-Grossberg BAM neural networks with mixed time varying delays, Commun. Nonlinear Sci. Numer. Simulat., 2011, 16(4): 2054-2064. [12] Zhou D M, Yu S H, and Zhang Z Q, New LMI-based conditions for global exponential stability to a class of Cohen-Grossberg BAM networks with delays, Neurocomputing, 2013, 121: 512-522. [13] Zhang Z Q, Cao J D, and Zhou D M, Novel LMI-based condition on global asymptotic stability for a class of Cohen-Grossberg BAM networks with extended activation functions, IEEE T. Neur. Net. Lear., 2014, 25: 1161-1172. [14] Li Y K and Fan X L, Existence and globally exponential stability of almost periodic solution for Cohen-Grossberg BAM neural networks with variable coefficients, Appl. Math. Model., 2009, 33: 2114-2120. [15] Tian A F, Gai M J, Shi B, et al., Existence and exponential stability of periodic solution for a class of Cohen-Grossberg-type BAM neural networks, Neurocomputing, 2010, 73: 3147-3159. [16] Rajivganthi C, Rihan F A, Lakshmanan S, et al., Finite-time stability analysis for fractionalorder Cohen-Grossberg BAM neural networks with time delays, Neural Comput. Appl., 2018, 29: 1309-1320. [17] Aouiti C and Dridi F, New results on interval general Cohen-Grossberg BAM neural networks, Journal of Systems Science & Complexity, 2020, 33(4): 944-967. [18] Yang L and Li Y K, Existence and exponential stability of periodic solution for stochastic Hopfield neural networks on time scales, Neurocomputing, 2015, 167: 543-550. [19] Zhang Z Q and Wang L P, Existence and global exponential stability of a periodic solution to discrete-time Cohen-Grossberg BAM neural networks with delays, J. Korean Math. Soc., 2011, 48(4): 727-747. [20] Cong E Y, Han X, and Zhang X, New stabilization method for delayed discrete-time CohenGrossberg BAM neural networks, IEEE Access., 2020, 8: 99327-99336. [21] Wang L Y, Huang T W, and Xiao Q, Global exponential synchronization of nonautonomous recurrent neural networks with time delays on time scales, Appl. Math. Comput., 2018, 328: 263-275. [22] Hilger S, Analysis on measure chains — A unified approach to continuous and discrete calculus, Results Math., 1990, 18: 18-56. [23] Gu H B, Jiang H J, and Teng Z D, Existence and global exponential stability of equilibrium of competitive neural networks with different time scales and multiple delays, J. Franklin. I., 2010, 347(5): 719-731. [24] Yang L, Fei Y, and Wu W Q, Periodic solution for ▽-stochastic high-order Hopfield neural networks with time delays on time scales, Neural. Process. Lett., 2019, 49(3): 1681-1696. [25] Li Y K and Wang C, Almost periodic solutions of shunting inhibitory cellular neural networks on time scales, Commun. Nonlinear Sci. Numer. Simulat., 2012, 17: 3258-3266. [26] Arbi A and Cao J D, Pseudo-almost periodic solution on time-space scales for a novel class of competitive neutral-type neural networks with mixed time-varying delays and leakage delays, Neural. Process. Lett., 2017, 46(2): 719-745. [27] Li Y K and Shen S P, Almost automorphic solutions for Clifford-valued neutral-type fuzzy cellular neural networks with leakage delays on time scales, Neurocomputing, 2020, 417: 23-35. [28] Bohner M and Peterson A, Dynamic Equations on Time Scales: An Introduction with Applications, Springer Science & Business Media, New York, 2001. [29] Bohner M and Peterson A, Advances in Dynamic Equations on Time Scales, Birkhauser, Boston, 2003. [30] Zhang Z Q, Peng G Q, and Zhou D M, Periodic solution to Cohen-Grossberg BAM neural networks with delays on time scales, J. Franklin I., 2011, 348: 2759-2781. [31] Jarad F, Abdeljawad T, and Baleanu D, Stability of q-fractional non-autonomous systems, Nonlinear Anal-Real., 2013, 14: 780-784. [32] Federson M, Grau R, Mesquita J G, et al., Lyapunov stability for measure differential equations and dynamic equations on time scales, J. Differ. Equations., 2019, 267: 4192-4223. [33] Martynyuk A A and Slyn'ko V I, On a nonlinear inequality on the time scale, Differ. Equ., 2008, 44: 1482-1488. [34] Neggal B, Boukerrioua K, Kilani B, et al., H-stability for nonlinear abstract dynamic equations on time scales and applications, Rendiconti del Circolo Matematico di Palermo Series, 2019, 2: 1-15. |
[1] | HU Yanpeng, GUO Jin, MENG Wenyue, LIU Guanyu, XUE Wenchao. Longitudinal Control for Balloon-Borne Launched Solar Powered UAVs in Near-Space [J]. Journal of Systems Science and Complexity, 2022, 35(3): 802-819. |
[2] | ZHAO Yuzhuo, MA Dan, MA Hongwei. Adaptive Neural Network Control of Thermoacoustic Instability in Rijke Tube: A Fully Actuated System Approach [J]. Journal of Systems Science and Complexity, 2022, 35(2): 586-603. |
[3] | GUO Yingxin, GE Shuzhi Sam, ARBI Adnène. Stability of Traveling Waves Solutions for Nonlinear Cellular Neural Networks with Distributed Delays [J]. Journal of Systems Science and Complexity, 2022, 35(1): 18-31. |
[4] | XING Ruitao, XIAO Min, ZHANG Yuezhong, QIU Jianlong. Stability and Hopf Bifurcation Analysis of an (n + m)-Neuron Double-Ring Neural Network Model with Multiple Time Delays [J]. Journal of Systems Science and Complexity, 2022, 35(1): 159-178. |
[5] | SHI Shengnan · XU Yong. Set Stability of Probabilistic Time-Delay Boolean Networks with Impulsive Effect [J]. Journal of Systems Science and Complexity, 2021, 34(6): 2182-2194. |
[6] | RIGATOS Gerasimos. A Nonlinear Optimal Control Approach for Tracked#br# Mobile Robots#br# [J]. Journal of Systems Science and Complexity, 2021, 34(4): 1279-1300. |
[7] | DINH Cong Huong,MAI Viet Thuan,DUONG Thi Hong. New Results on Stability and Stabilization of Delayed Caputo Fractional Order Systems with Convex Polytopic Uncertainties [J]. Journal of Systems Science and Complexity, 2020, 33(3): 563-583. |
[8] | GUO Wei,SHAO Zhi-Chao. Backstepping Approach to the Adaptive Regulator Design for a One-Dimensional Wave Equation with General Input Harmonic Disturbance [J]. Journal of Systems Science and Complexity, 2017, 30(2): 253-279. |
[9] | WANG Jiyang,QI Wenhai,GAO Xianwen. Positive Observer Design for Positive Markovian Jump Systems with Partly Known Transition Rates [J]. Journal of Systems Science and Complexity, 2017, 30(2): 307-315. |
[10] | KERMANI Marwen,SAKLY Anis. On the Stability Analysis of Switched Nonlinear Systems with Time Varying Delay Under Arbitrary Switching [J]. Journal of Systems Science and Complexity, 2017, 30(2): 329-346. |
[11] | PENG Zaiyun,ZHAO Yong,YANG Xinmin. Continuity of Solution Mappings for Parametric Generalized Set-Valued Weak Vector Equilibrium Problems [J]. Journal of Systems Science and Complexity, 2017, 30(2): 378-391. |
[12] | CHEN Jian,TIAN Yuan,LI Peng,LI Qingdong,REN Zhang. Sliding-Mode-Control Based Robust Guidance Algorithm Using Only Line-of-Sight Rate Measurement [J]. Journal of Systems Science and Complexity, 2016, 29(6): 1485-1504. |
[13] | LI Yanbo,KAO Yonggui. Stability of Coupled Impulsive Markovian Jump Reaction-Diffusion Systems on Networks [J]. Journal of Systems Science and Complexity, 2016, 29(5): 1269-1280. |
[14] | ZHAO Yong,ZHANG Weihai. Observer-Based Controller Design for Singular Stochastic Markov Jump Systems with State Dependent Noise [J]. Journal of Systems Science and Complexity, 2016, 29(4): 946-958. |
[15] | ZHANG Shuorui,SUN Jitao. On Existence and Uniqueness of Random Impulsive Differential Equations [J]. Journal of Systems Science and Complexity, 2016, 29(2): 300-314. |
Viewed | ||||||
Full text |
|
|||||
Abstract |
|
|||||