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Uniformly Almost Periodic Functions and Almost Periodic Solutions to Dynamic Equations on Time Scales
Firstly, we propose a concept of uniformly almost periodic functions on almost periodic time scales and investigate some basic properties of them. When time scale or , our definition of the uniformly
Almost Periodic Functions on Time Scales and Applications
We first propose the concept of almost periodic time scales and then give the definition of almost periodic functions on almost periodic time scales, then by using the theory of calculus on time
Periodic Solutions of Periodic Delay Lotka–Volterra Equations and Systems☆
Abstract By using the continuation theorem of coincidence degree theory, sufficient and realistic conditions are obtained for the existence of positive periodic solutions for both periodic
Existence and global attractivity of a positive periodic solution of a class of delay differential equation
The existence and the global attractivity of a positive periodic solution of the delay differential equationy(t)=y(t) F[t, y](t-τ1(t)),⋯,y(t−τn(t))] are studied by using some techniques of the Mawhin
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