Uniform exponential attractors for non-autonomous Klein–Gordon–Schrödinger lattice systems in weighted spaces

In weighted spaces of infinite sequences we study the existence of uniform exponential attractors for non-autonomous Klein–Gordon–Schrödinger lattice dynamical systems with quasi-periodic symbols, where we show that the solution semigroup associated with such a system is Lipschitz continuous, αα-contraction, and satisfying the squeezing property. In such a case following Corollary 1, we get the main results, namely Theorem 1 and Theorem 2, given by the end of this work.