"Since Poincare's early work on the nonlinear dynamics of the n-body problem in celestial mechanics, the twentieth century has seen an explosion of interest in nonlinear systems. Lorenz's study of a deterministic, third-order system of weather dynamics showed that this system demonstrated a random-like behavior called chaos. Through numerical simulations made possible by modern computers, and through experiments with physical systems, the presence of chaos has been discovered in many dynamical systems. The phenomenon of chaos has, in turn, spurred a great revival of interest in nonlinear dynamics."
"A unified and coherent treatment of analytical, computational and experimental techniques of nonlinear dynamics with numerous illustrative applications. Features a discourse on geometric concepts such as Poincaré maps. Discusses chaos, stability and bifurcation analysis for systems of differential and algebraic equations. Includes scores of examples to facilitate understanding."@en

"Applied nonlinear dynamics : Analytical, computational, and experimental methods"
"Applied nonlinear dynamics"@en
"Applied nonlinear dynamics : analytical, computational and experimental methods"
"Applied nonlinear dynamics : analytical, computional, and experimental methods"
"Applied nonlinear dynamics : analytical, computational, and experimental methods"
"Applied nonlinear dynamics : analytical, computational, and experimental methods"@en
"Applied nonlinear dynamics analytical, computational, and experimental methods"@en
"Applied nonlinear dynamics analytical, computational, and experimental methods"