Asymptotic Equivalence of Impulsive Dynamic Equations on Time Scales

The asymptotic equivalence of linear and quasilinear impulsive dynamic equations on time
 scales, as well two types equations, are proven under mild conditions. To establish the a method has been developed that does not require
 restrictive conditions, such boundedness solutions. Not only time scale extensions former
 results have obtained, but also improved for differential defined real line.
 Some illustrative examples provided, including an application to generalized Duffing equation