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Global attractor for Klein-Gordon-Schr(o)dinger lattice system
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We considered the longtime behavior of solutions of a coupled lattice dynamical system of Klein-Gordon-Schr(o)dinger equation(KGS lattice system).We first proved the existence of a global attractor for the system considered here by introducing an eqnivalent norm and using "End Tails" of solutions.Then we estimated the upper bound of the Kolmogorov delta-entropy of the global attractor by applying element decomposition and the covering property of a polyhedron by balls of radii delta in the finite dimensional space. Finally we presented an approximation to the giobal attractor by the global attractors of finite-dimensional ordinary differential systems.