Computational Simulation and Experimental Techniques for Nanofluid Flow

Three-Dimensional Numerical Computational Model for an Unsteady Hybrid Nanofluids Past Stretching MHD Rotating Sheet

Author(s): Salma Ahmedai*, Precious Sibanda, Sicelo Goqo and Uthman Rufai

Pp: 29-52 (24)

DOI: 10.2174/9789815223705124010004

* (Excluding Mailing and Handling)

Abstract

This paper presents a numerical approach to solving unsteady hybrid nanofluid flow problems using the overlapping grid multi-domain bivariate spectral simple iteration method (OMD-BSSIM). The method utilizes the Chebyshev spectral collocation approach to approximate the derivatives in the overlapping grid of space and non-overlapping grid of time, which allows for handling the two domains (multi-domain) problem. In this paper, we propose using the overlapping bivariate spectral method in combination with the simple iteration method instead of the commonly used quasi-linearization, relaxation, or local linearization schemes. The governing equations are transformed into a system of nonlinear partial differential equations using similarity transformations. The OMD-BSSIM is applied to investigate the heat transfer rate for MHD, unsteady GNP − Fe3O4/H2O, and TiO2 - Fe3O4/H2O hybrid nanofluids flow, with projection angles ranging from 0∘to90∘, representing the influence of different magnetic fields. The numerical solution is obtained using OMDBSSIM implemented in MATLAB. We use R visualization techniques and graphs to analyze the relationship between the skin friction coefficients, local Nusselt number, and Sherwood number of the hybrid nanofluids and some parameters. The results show that the increase in the volume fraction of GNP nanoparticle has a greater effect on the temperature profile than TiO2 nanoparticle. Additionally, notable positive relationships were observed for the rotation parameter, while the stretching parameter had a negative impact on certain outcome measures.


Keywords: Hybrid nanofluid, Overlapping chebyshev spectral collocation, Rotating surface, Simple iteration method.

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