[1] Chen L S. Mathematical Models and Methods in Ecology (in Chinese). Beijing:Science Press, 1988 [2] Mottoni P, Schiaffino A. Competition system with periodic coefficients:A geometric approach. J Math Bio, 1981, 11:319-335 [3] Cushing J M. Two species competition in a periodic environment. J Math Bio, 1986, 24:381-403 [4] Gopalsa K. Stability and Oscillations in Delay Differential Equation of Population Dynamics. New York:Springer, 1992 [5] Fink A M, Seifert G. Liapunov functions and almost periodic solutions for almost periodic systems. J Differ Equ, 1969, 5:307-313 [6] Cheban D, Mammana C. Invariant manifolds, global attractors and almost periodic solutions of nonautonomous difference equations. Nonlinear Anal, 2004, 56(4):465-484 [7] Corduneanu C. Almost Periodic Functions (second ed). New York:Chelsea, 1989 [8] He C Y. Almost Periodic Differential Equations (in Chinese). Beijing:Higher Education Press, 1992 [9] Zhang C Y. Almost Periodic Type Functions and Ergodicity. New York:Science Press, 2003 [10] Hino Y, Minh N V, Shin J S. Almost Periodic Solutions of Differential Equations in Banach Spaces. London:Taylor and Francis, 2002 [11] Liu Z, Fan M, Chen L S. Globally asymptotic stability in two periodic delayed competitive systems. Appl Math Comput, 2008, 197:271-287 [12] Liu Q L, Ding H S. Existence of positive almost periodic solutions for a Nicholson's blowflies model. Electron J Diff Equ, 2015, 180:1-6 [13] Alzabut J O. Existence and exponential convergence of almost periodic solutions for a discrete Nicholson's blowflies model with a nonlinear Harvesting term. Math Sci Lett, 2013, 2(3):201-207 [14] Stamova I M, Stamov G T, Alzabut J O. Global exponential stability for a class of impulsive BAM neural networks with distributed delays. Appl Math Inform Sci, 2013, 7(4):1539-1546 [15] Alzabut J O. Almost periodic solutions for fox production harvesting model with delay and impulses. Electron J Math Anal Appl, 2013, 1(2):169-177 [16] Alzabut J, Bolat Y, Abdeljawad T. Almost periodic dynamics of a discrete Nicholson's blowflies model involving a linear harvesting term. Adv Differ Equ, 2012, 2012:158 [17] Tan R H, Liu W F, Wang Q L, Liu Z J. Uniformly asymptotic stability of almost periodic solutions for a competitive system with impulsive perturbations. Adv Differ Equ, 2014, 2014:1 [18] Li Y K, Zhang T W. Permanence of a discrete n-species cooperation system with time-varying delays and feedback controls. Math Comput Model, 2011, 53:1320-1330 [19] Xia Y H, Cao J D, Zhang H Y, Chen F D. Almost periodic solutions of n-species competitive system with feedback controls. J Math Anal Appl, 2004, 294(2):503-522 [20] Hao H F, Li W T. Positive periodic solutions of a class of delay differential system with feedback control. Appl Math Comput, 2004, 148:35-46 [21] Liao X Y, Ouyang Z G, Zhou S F. Permanence of species in nonautonomous discreate Lotka-Volterra competitive system with delays and feedback controls. J Comput Appl Math, 2008, 211(1):1-10 [22] Zhang T W, Li Y K, Ye Y. Persitence and almost periodic solutions for a discrete fishing model with feedback control. Commun Nonlinear Sci Numer Simul, 2011, 16:1564-1573 [23] Li Z H. Persistence and almost periodic solutions for a discrete ratio-dependent Leslie system with feedback control. Adv Differ Equ, 2014, 2014:1 [24] Xu J, Teng Z D, Jiang H. Permanence and global attractivity for discrete nonautonomous two-species Lotka-Volterra competitive system with delays and feedback controls. Periodica Math Hungarica, 2011, 63(1):19-45 [25] Hilger S. Analysis on measure chains-a unified approach to continuous and discrete calculus. Results Math 1990, 18(1):18-56 [26] Bohner M, Peterson A. Dynamic Equations on Time Scales. Boston:Birkhäuser, 2001 [27] Bohner M, Peterson A. Advances in Dynamic Equations on Time Scales. Boston:Birkhäuser, 2003 [28] Li Y K, Wang C. Uniformly almost periodic functions and almost periodic solutions to dynamic equations on time scales. Abstract Appl Anal, 2011, Article ID:341520 [29] Li Y K, Han X F. Almost periodic solution for a N-species competition model with feedback controls on time scales. J Appl Math Informatics, 2013, 31:247-262 [30] Zhang H T, Zhang F D. Permanence of an N-species cooperation system with time delays and feedback controls on time scales. J Appl Math Comput, 2014, 46(1-2):17-31 [31] Zhi Y H, Ding Z, Li Y K. Permanence and almost periodic solution for an enterprise cluster model based on ecology theory with feedback controls on time scales. Discrete Dyn Nat Soc, 2013, 8:1-14 [32] Hu M, Lv H. Almost periodic solutions of a single-species system with feedback control on time scales. Adv Differ Equ, 2013, 2013:1 [33] Li Y K, Wang P. Permanence and almost periodic solution of a multispecies Lotka-Volterra mutualism system with time varying delays on time scales. Adv Differ Equ, 2015, 2015:1 |