Kolmogorov $\varepsilon$-Entropy in Problems on Global Attractors of Evolution Equations of Mathematical Physics

We study the Kolmogorov $\varepsilon$-entropy and the fractal dimension of global attractors for autonomous and nonautonomous equations of mathematical physics. We prove upper estimates for the $\varepsilon$-entropy and fractal dimension of the global attractors of nonlinear dissipative wave equations.