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the impulsive conditions (24).
So u satisfies the impulsive conditions of (1.1).
So u satisfies the impulsive conditions of problem (1.1).
So satisfies the impulsive conditions in IBVP (2.1).
In generaly, -Laplacian impulsive problems have two kinds of impulsive conditions, that is, LI and NLI.
on, the limits exist and impulsive conditions in IBVP (2.1) hold, exist and.
Next we will show that u satisfies the impulsive conditions in (1.1).
But all these papers did not consider the effect of impulsive conditions in the equations.
The impulsive conditions are the appropriate model for describing some phenomena.
Similar(2)
So u satisfies the impulsive condition (1.1b).
where, the impulsive condition (1.8) is called linear impulsive condition (LI for short), and (1.3) is called nonlinear impulsive condition (NLI for short).
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