This article deals with the study of impulsive nabla fractional difference equations. First, we present a first-order initial value problem (IVP) on impulsive nabla difference equations and write its equivalent sum equation. To illustrate the proposed procedure, we provide an example. In this line, we propose a particular class of IVPs for th -order (0 < 1) impulsive nabla difference equations in the Caputo sense and establish its equivalent sum equation. We furnish an eigenvalue problem to demonstrate the proposed method. Next, we introduce a special class of th -order (0 < 1) impulsive nabla boundary value problems (BVPs) and analyse its solutions, using fixed point theorems. Finally, we support this analysis through a few examples.
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Jagan Mohan Jonnalagadda (2022) studied this question.
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