Abstract
This study aims to model two-dimensional Darcy–Forchheimer Casson nanoliquid incompressible flow confined by stretchable surface. The novel non-Fourier-Fickian (Cattaneo–Christov) heat-mass flux models are introduced. Hydromagnetic mixed convected flow is modeled. Species concentration under chemical reaction consideration is explored. Problem is formulated by employing basic fluid dynamics laws. Theory of boundary-layer (introduced by Prandtl) is utilized to simplify the highly nonlinear problems which are then rendered to ordinary differential systems under apposite transformations. Analytical solutions based on homotopy procedure are constructed. The convergence analysis is presented via [Formula: see text]-curves and tabular outcomes. The dimensionless factors are addressed in detail.
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