Analysis of regularized long-wave equation associated with a new fractional operator with Mittag-Leffler type kernel

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Fractional Calculus involving (p, q)-Mathieu Type Series (2020, methodology): “[23] presented a new fractional extension of regularized long wave equation by using Atangana-Baleano fractional operator.”
Analysis and numerical computations of the fractional regularized long‐wave equation with damping term (2020, unknown): “Therefore, we can derive the recursive algorithm for the first component φ0 (ξ, ζ ) and the general term φn+1 (ξ, ζ ) with respect to the MLDM coupled with the ABC operator as φ0 (ξ, ζ ) = K0 (ξ, ζ ) (52) and φ1 (ξ, ζ ) = K1 (ξ, ζ ) − −1 { ρ + (1 − ρ)ψ ψρ ( {F [φ0]} +  {N0 (ξ, ζ )}) }”
On the analysis of vibration equation involving a fractional derivative with Mittag‐Leffler law (2019, background): “On differentiating Equation (12) m‐times corresponding to λ and then multiplying by 1/m! and letting λ = 0, we come to the subsequent result.”