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This paper aims at discussing asymptotic behaviour of nonoscillatory solutions of the forced fractional difference equations of the form Delta 7u(kappa) + Theta[kappa + gamma, w(kappa + gamma)] = phi(kappa + gamma) + Υ(kappa + gamma)w nu(kappa + gamma) + psi[kappa + gamma, w(kappa + gamma)], kappa is an element of N1-7, u0 = c0, where N1-7 = {1 - gamma, 2 - gamma, 3 - gamma,...}, 0 < gamma 1, Delta 7 is a Caputo-like fractional difference operator. Three cases are investigated by using some salient features of discrete fractional calculus and mathematical inequalities. Examples are presented to illustrate the validity of the theoretical results. |
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