Almost-Periodic and Almost-Automorphic Dynamics for Non-Autonomous Functional Differential Equations

We study the long term dynamical behaviour of the solutions of nonautonomous functional differential equations using the skew-product formalism. We investigate the topological and ergodic structure of the omega limit sets and the minimal sets. The results have influence on the description of relevant aspects of the local and global dynamics of the semiflow. In particular we pay special attention to the study of cooperative familes of FDEs.