The use of the decomposition procedure of Adomian for solving a delay differential equation arising in electrodynamics

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Solving nonlinear fractional partial differential equations using the homotopy analysis method (2010, methodology): “Kaya [27] examined this equation by using Adomian decomposition method developed in [18], and used thoroughly in [19–22, 28–32].”
On a New Model Based on Third-Order Nonlinear Multisingular Functional Differential Equations (2020, background): “,e FDEs have a huge variety of applications in many fields; to mention few of them are, models of population growth [1], electrodynamics [2], infection models of HIV-1 [3], models of tumor growth [4], models based on chemical kinetics [5], B-virus infection hepatitis models [6], models of the gene r”
Bernstein series solutions of pantograph equations using polynomial interpolation (2012, background): “On the other hand, properties of the analytic and approximate solutions of delay differential equation with variable coefficients have been studied by several authors [4–8].”
The use of He's variational iteration method for solving the telegraph and fractional telegraph equations (2011, methodology): “The variation iteration technique is used in [46] to solve the generalized pantograph equation [47].”
Application of the Exp‐function method for solving a partial differential equation arising in biology and population genetics (2011, methodology): “), Adomian decomposition method ( Dehghan and Shakeri, 2008a”