On the Oscillation of Impulsive Vector Partial Conformable Fractional Differential Equations

In this paper, we consider a new class of oscillation criteria for impulsive vector partial conformable fractional differential equations with continuous distributed deviating arguments. We derive sufficient conditions for the H-oscillation of the solutions, using impulsive differential inequalities and the averaging technique with the Dirichlet boundary condition. We go through various examples to illustrate the improvement achieved by the results which complement and extend those established for problems without impulses