Monotonicity analysis of a nabla discrete fractional operator with discrete Mittag-Leffler kernel

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New aspects of time fractional optimal control problems within operators with nonsingular kernel (2020, background): “Moreover, fractional calculus in continuous and discrete cases [33, 5, 4, 11, 7, 6, 1, 9, 2, 3] have been applied to physics [26], bioengineering [42], optics [24], fluid flow [21], energy systems [37] and biology [56, 54, 50, 47, 31, 30].”
Arbitrary Order Fractional Difference Operators with Discrete Exponential Kernels and Applications (2017, unknown): “Also, the monotonicity coefficient of the CFR fractional difference operator of order 0 < α ≤ 1 is α as shown in [10], whereas for the discrete Mittag-Leffler CFR operator is α2 as proven in [14].”