Multiple solutions and stability analysis in MHD non‐Newtonian nanofluid slip flow with convective and passive boundary condition: Heat transfer optimization using RSM‐CCD

Author:

Rana Puneet1,Sharma Pramod Kumar2,Kumar Sanjay2,Makkar Vinita3,Mahanthesh B.4

Affiliation:

1. School of Mathematical Sciences College of Science Mathematics and Technology Wenzhou‐Kean University Wenzhou Zhejiang China

2. Department of Applied Sciences KIET Group of Institutions Ghaziabad Uttar Pradesh India

3. Department of Basic and Applied Sciences School of Engineering and Sciences GD Goenka University Gurgaon Haryana India

4. Centre for Mathematical Needs Department of Mathematics CHRIST (Deemed to be University) Bangalore Karnataka India

Abstract

AbstractThis study explores the effect of Williamson nanofluid in the presence of radiation and chemical reaction caused by stretching or shrinking a surface with convective boundary conditions. After implementing two‐component model and Lie group theory, the transformed ODEs are solved using the Runge–Kutta Dormand–Prince (RKDP) shooting approach technique. The dual solutions are predicted for certain range of physical nanofluid parameters, such as Williamson parameter (), stretching/shrinking parameter (), and suction parameter () with different slip and magnetic M parameters. Contour plots are generated for the stable branch of the Nusselt number () for different combinations, providing insights into the heat transfer characteristics. The eigenvalue problem is solved in order to predict flow stability. The optimization of heat transfer in nanoliquid is conducted by RSM‐CCD. The resulting quadratic correlation enables the prediction of the optimal Nusselt number for , , and . This investigation is motivated by various applications including manufacturing processes, thermal management systems, energy conversion devices, and other engineering systems where efficient heat transfer is crucial.

Funder

Wenzhou-Kean University

Publisher

Wiley

Subject

Applied Mathematics,Computational Mechanics

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