Explicit series solution for the Glauert-jet problem by means of the homotopy analysis method

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Notes on the homotopy analysis method: Some definitions and theorems (2009, methodology): “Since Liao’s book [21] for the homotopy analysis method was published in 2003, more and more researchers have been successfully applying this method to various nonlinear problems in science and engineering, such as the viscous flows of non-Newtonian fluids [28–38], the KdV-type equations [39–43], no”
A general approach to get series solution of non-similarity boundary-layer flows (2009, methodology): “Based on homotopy, which is a basic concept in topology, a analytic method, namely the homotopy analysis method (HAM) [38–42], is proposed and then widely applied to solve strongly non-linear problems in science, engineering and finance [43–56].”
A new analytical technique to solve Volterra's integral equations (2011, unknown): “Therefore from (15), we lead to +∞ ∑ m=1 [um(x)− mum−1(x)]= lim n→∞un(x)=0.”