Nonsimilar analysis of ternary hybrid Eyring–Powell nanofluid flow over a linearly stretching surface

• Published in: Multidiscipline modeling in materials and structures Vol. 20; no. 2; pp. 295 - 316
• Main Authors: Jan, Ahmed, Afzaal, Muhammad F., Mushtaq, Muhammad, Farooq, Umer, Hussain, Muzammil
• Format: Journal Article
• Language: English
• Published: Bingley Emerald Publishing Limited 08.03.2024; Emerald Group Publishing Limited
• Subjects: Approximation; Finite difference method; Fluid flow; Fluids; Heat transfer; Investigations; Magnetic fields; Nanofluids; Nanoparticles; Nanotechnology; Partial differential equations; Permeability; Porous materials; Porous media; R&D; Research & development; Rheology; Thermodynamic efficiency; Transport equations; Viscosity; Local nonsimilarity; Ternary hybrid nanofluid; Eyring–Powell fluid model; bvp4c
• ISSN: 1573-6105; 1573-6113
• DOI: 10.1108/MMMS-09-2023-0292

Purpose This study investigates the flow and heat transfer in a magnetohydrodynamic (MHD) ternary hybrid nanofluid (HNF), considering the effects of viscous dissipation and radiation.Design/methodology/approach The transport equations are transformed into nondimensional partial differential equations. The local nonsimilarity (LNS) technique is implemented to truncate nonsimilar dimensionless system. The LNS truncated equation can be treated as ordinary differential equations. The numerical results of the equation are accomplished through the implementation of the bvp4c solver, which leverages the fourth-order three-stage Lobatto IIIa formula as a finite difference scheme.Findings The findings of a comparative investigation carried out under diverse physical limitations demonstrate that ternary HNFs exhibit remarkably elevated thermal efficiency in contrast to conventional nanofluids.Originality/value The LNS approach (Mahesh et al., 2023; Khan et al., 20223; Farooq et al., 2023) that we have proposed is not currently being used to clarify the dynamical issue of HNF via porous media. The LNS method, in conjunction with the bvp4c up to its second truncation level, yields numerical solutions to nonlinear-coupled PDEs. Relevant results of the topic at hand, obtained by adjusting the appropriate parameters, are explained and shown visually via tables and diagrams.