Uniform exponential attractors for non-autonomous Klein-Gordon-Schrödinger lattice systems in weighted spaces (Q499632)

In this work, the author studies the existence of uniform exponential attractors for non-autonomous Klein-Gordon-Schrödinger lattice dynamical systems (LDSs) in weighted spaces. To obtain the existence of such attractors, he proves that the solution semigroup associated with such a family of LDSs is Lipschitz continuous, \(\alpha\)-contraction, and satisfies the squeezing property.