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A novel mathematical model for radiative nanoliquid flow is developed as a result of stretching a sheet with an angled magnetic field that is submerged in nanoparticles. Joule dissipation and exponentially based heat source/sink effects is employed in the present phenomena under the heat constraints. The governing equations, which describe the flowing nanofluid are transformed into invariant dimensionless equations with suitable similarity quantities. With the adoption of a spectral quasi-linearization method, the resultant equations are numerically simplified. The impact of several converted dimensionless elements on physically interesting values is depicted visually. The current analysis is validated through comparison with some selected related literature, which shows a positive correlation. Inspired by applications, Advances in nanoscience and technology acquired the significance of the nanofluid in novel functional polymers like fiber insulation, geothermal system, and chemical catalytic reactors.

numerical heat transfer, part b: fundamentals

Chebyshev spectral approach to an exponentially space-based heat generating single-phase nanofluid flowing on an elongated sheet with angled magnetic field