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We shall restrict ourselves to the studying of impulsive differential equations for which the impulse effects take part at fixed moments.
Recently, in [27], Li and Nieto obtained some new results of the case that impulse effects on an infinite interval with a finite number of impulsive times.
On the other hand, the readers can also find some recent developments and applications of the case that impulse effects on a finite interval with a finite number of impulsive times to a variety of problems from Nieto and Rodríguez-López [14 16], Jankowski [17 19], Lin and Jiang [20], Ma and Sun [21], He and Yu [22], Feng and Xie [23], Yan [24], Benchohra et al. [25], and Benchohra et al. [26].
But all these papers did not consider the impulse effects.
Impulsive differential systems provide a natural description of observed evolutionary processes with impulse effects.
However, besides impulse effects and delays, stochastic effects likewise exist in real systems.
In addition, this paper is a generalization of [21], in which impulse effects are not involved.
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Moreover, the impulse effect considered in this paper including stabilizing impulse and destabilizing impulse.
Dynamical systems with impulse effect are regarded as a class of general hybrid systems.
The mathematical models of such processes are called differential systems with impulse effect.
(a) It follows from condition (H1.2) that if is a moment of impulse effect, then is also a such moment.
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