A new branch of solutions of boundary-layer flows over an impermeable stretched plate

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Comparison of HAM and HPM methods in nonlinear heat conduction and convection equations (2008, methodology): “HAM is a powerful mathematical technique and has been already applied to several nonlinear problems [1–4,6–9,18,20–23,26,28–30].”
An optimal homotopy-analysis approach for strongly nonlinear differential equations (2010, background): “Especially, a few new solutions of some nonlinear problems have been found by means of the HAM [51–53], which were neglected by other analytic methods and even by numerical techniques.”
Homotopy Analysis Method in Nonlinear Differential Equations (2012, methodology): “Main codes: ham[1,11] : First, gain 1st to 10th-iteration approximations; ham[12,21] : Then, gain 12nd to 21st-iteration approximations; GetErr[k] : Gain squared residual of the kth-iteration approximation;”
A new branch of solutions of boundary-layer flows over a permeable stretching plate (2007, methodology): “Two analytic approaches are proposed, which are rather similar to those described in [50].”
Series Solutions of Unsteady Boundary‐Layer Flows over a Stretching Flat Plate (2006, methodology): “It should be emphasized that a few new solutions have been found [ 47 , 48] by means of this analytic method, which were not discovered by other analytic techniques and even by numerical techniques.”