Exponential Stability of Almost Periodic Solution for Shunting Inhibitory Cellular Neural Networks with Time-Varying and Distributed Delays

[1] B. Liu and L. Huang, Existence and stability of almost periodic solutions for shunting
inhibitory cellular neural networks with continuously distributed delays, Physics Letters
A, 349 (2006), 177-186.
[2] Y. Xia, J. Cao, and Z. Huang, Existence and exponential stability of almost periodic
solution for shunting inhibitory cellular neural networks with impulses, Chaos, Solitons
and Fractals, 34 (2007), 1599-1607.
[3] Q. Zhou, B. Xiao, Y. Yu, and L. Peng, Existence and exponential stability of almost
periodic solutions for shunting inhibitory cellular neural networks with continuously
distributed delays, Chaos, Solitons and Fractals, 34 (2007), 860-866.
[4] B. Liu, Almost periodic solutions for shunting inhibitory cellular neural networks without
global Lipschitz activation functions, Journal of Computational and Applied Mathematics,
203 (2007), 159-168.
[5] B. Liu and L. Huang, Existence and stability of almost periodic solutions for shunting
inhibitory cellular neural networks with time-varying delays, Chaos, Solitons and Fractals,
31 (2007), 211-217.
[6] Y. Liu, Z. You, and L. Cao, Almost periodic solution of shunting inhibitory cellular neural
networks with time-varying and continuously distributed delays, Physics Letters A, 364
(2007), 17-28.
[7] W. Zhao and H. Zhang, On almost periodic solution of shunting inhibitory cellular neural
networks with variable coefficients and time-varying delays, Nonlinear Analysis:
Real World Applications, 9 (2008), 2326-2336.
REFERENCES 461
[8] H. Ding, J. Liang, and T. Xiao, Existence of almost periodic solutions for SICNNs with
time-varying delays, Physics Letters A, 372 (2008), 5411-5416.
[9] M. Cai, H. Zhang, and Z. Yuan, Positive almost periodic solutions for shunting inhibitory
cellular neural networks with time-varying delays, Mathematics and Computers in Simulation,
78 (2008), 548-558.
[10] L. Chen and H. Zhao, Global stability of almost periodic solution of shunting inhibitory
cellular neural networks with variable coefficients, Chaos, Solitons and Fractals, 35
(2008), 351-357.
[11] J. Shao, L. Wang, and C. Ou, Almost periodic solutions for shunting inhibitory cellular
neural networks without global Lipschitz activaty functions, Applied Mathematical
Modelling, 33 (2009), 2575-2581.
[12] A. Fink, Almost periodic differential equations, Springer, Berlin (1974)