[1] Zhang C. Pseudo almost periodic solutions of some differential equations. J Math Anal Appl, 1994, 181(1):62-76
[2] Zhang C. Pseudo almost periodic solutions of some differential equations. Ⅱ. J Math Anal Appl, 1995,192(2):543-561
[3] Zhang C. Integration of vector-valued pseudo almost periodic functions. Proc Amer Math Soc, 1994,121(1):167-174
[4] N'Guérékata G M. Almost Automorphic Functions and Almost Periodic Functions in Abstract Spaces. New York, London, Moscow:Kluwer Academic/Plenum Publishers, 2001
[5] N'Guérékata G M. Topics in Almost Automorphy. New York:Springer-Verlag, 2005
[6] Farouk Chérif. Existence and global exponential stability of pseudo almost periodic solution for SICNNs with mixed delays. J Appl Math Comput, 2012, 39:235-251
[7] Wang W, Liu B. Global exponential stability of pseudo almost periodic solutions for SICNNs with time-varying leakage delays. Abstr Appl Anal, 2014, Article ID:967328
[8] Pankov A A. Bounded and Almost Periodic Solutions of Nonlinear Operator Differential Equations. Dordrecht:Kluwer Academic Publishers, 1985
[9] Diaganaa T, Mahopa C M, N'Guérékata G M. Pseudo-almost-periodic solutions to some semilinear differential equations. Math Comput Modelling, 2006, 43:89-96
[10] Zhang H. New results on the positive pseudo almost periodic solutions for a generalized model of hematopo-iesis. Electron J Qual Theory Differ Equ, 2014, 24:1-10
[11] Zhang C. Almost Periodic Type Functions and Ergodicity. Beijing:Kluwer Academic/Science Press, 2003
[12] Wang L, Fang Y. Permanence for a discrete Nicholson's Blowflies model with feedback control and delay. Int Jour Biomath, 2008, 1:433-442
[13] Zhao C, Wang L. Convergence and permanence of a delayed Nicholson's Blowflies model with feedback control. J Appl Math Comput, 2012, 38:407-415
[14] Jia R. Positive almost periodic solution for a delayed Nicholson's blow ies model with feedback control. J Advanced Research in Dynamical and Control Systems, 2012, 4(2):29-41
[15] Liu B. Global exponential stability of positive periodic solutions for a delayed Nicholson's blowflies model. J Math Anal Appl, 2014, 412:212-221
[16] Smith H L. An Introduction to Delay Differential Equations with Applications to the Life Sciences. New York:Springer, 2011
[17] Hale J K. Ordinary Differential Equations. Florida:Krieger, 1980
[18] Liu B. Positive periodic solutions for a nonlinear density dependent mortality Nicholson's blowflies model. Kodai Math J, 2014, 37(1):157-173 |