Abstract
This study undertakes a detailed examination of steady, two-dimensional boundary layer flow of a tangent hyperbolic nanofluid past a stretching sheet embedded within a porous medium, subjected to the action of a transverse magnetic field. The mathematical formulation accounts for the effects of velocity slip, viscous dissipation, Joule (Ohmic) heating, first-order homogeneous chemical reactions and wall heat transfer governed by Newtonian convective cooling. Furthermore, the thermodynamic irreversibilities resulting from fluid friction, heat transport and magnetic field effects are evaluated by entropy production and Bejan number analyses. While previous studies have examined Newtonian and conventional non-Newtonian nanofluid flows, the combined influence of electromagnetic forces, non-Newtonian rheology, slip mechanisms, reactive transport, convective thermal conditions and thermodynamic irreversibility for tangent hyperbolic nanofluids remains largely unexplored—a gap addressed in this work. The governing partial differential equations are reduced to a system of ordinary differential equations through similarity transformations and solved numerically using both the three-stage Lobatto IIIa collocation scheme (bvp4c in MATLAB) and the shooting method with a classical fourth-order Runge–Kutta algorithm. The findings reveal that higher Eckert number
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