摘要：AbstractIn this work, we investigate some Razumikhin-type criteria for the uniform global practical asymptotic stability on arbitrary time domains, for time-varying dynamic equations. Using Lyapunov-type functions on time scales, we develop appropriate inequalities ensuring that trajectories decay to the neighborhood of the trivial solution asymptotically. Some numerical examples are discussed to illustrate our results.
关键词：KeywordsDynamic equations on time scalesPractical stabilityLyapunov-Razumikhin techniquesNon-uniform time domains
