S Abdul Gaffar
NUMERICAL ANALYSIS OF RADIATIVE MAGNETO-VISCOELASTIC MICROPOLAR FLOW EXTERNAL TO A SPHERE WITH A CONVECTIVE BOUNDARY SURFACE CONDITION
Abdul Gaffar, S; Anwar Bég, O; Reddy, P Ramesh; Anjum, Asra; Bég, T A; Kuharat, S
Authors
O Anwar Bég
P Ramesh Reddy
Asra Anjum
T A Bég
Ms Sireetorn Kuharat S.Kuharat2@salford.ac.uk
Lecturer
Contributors
Prof Osman Beg O.A.Beg@salford.ac.uk
Project Member
Abstract
Increasing attention is being paid to the study of the heat transfer properties of non-Newtonian fluids as a result of their growing use in many industrial and manufacturing processes. Micropolar fluids have garnered a lot of interest for potential industrial uses because of their distinctive microstructures. Both viscoelastic and microstructural characteristics of the non-Newtonian fluid make it mimic several polymers. Motivated by magnetic polymer coating dynamics operations, in this article, thermo-convective nonlinear, steady-state boundary layer flow of an incompressible third grade viscoelastic micropolar fluid from an isothermal sphere with magnetic field and thermal radiation is investigated theoretically and numerically. The micropolar model incorporates micro-element gyratory (rotating) motions and accurately simulates complex polymeric suspensions. An accurate implicit finite-difference Keller Box method of second order is used to solve numerically the modified non-dimensional conservation equations under physically suitable boundary conditions. Verification of the code is conducted with previous special cases of the model from the literature. The impacts of several non-dimensional parameters i.e. third-grade viscoelastic parameter (ϕ), third grade material fluid parameters (1, 2), Biot number (γ), thermal radiation parameter (R), Prandtl number (Pr), magnetic parameter (M), micropolar material parameter (V), Eringen vortex viscosity parameter (K) and dimensionless tangential coordinate () on linear (translational) velocity, angular velocity and temperature distributions are computed and depicted graphically. Additionally, the impacts of selected parameters on skin friction, wall couple stress (wall angular velocity gradient) and Nusselt number (wall heat transfer rate) are also examined. As the third-grade parameter (ϕ) increases, velocity accelerates farther away from the sphere surface while decelerating close to it. The oscillatory response of micro-rotation (angular) velocity indicates a reverse spin of the micro-elements. Increasing the Eringen micropolar coupling parameter K (i.e. the ratio of Newtonian dynamic viscosity to Eringen vortex viscosity), causes the flow to accelerate farther away from the wall while decreasing velocity closer to it. Skin friction and wall couple stress are both increased, while the local Nusselt number is depleted with higher values of Eringen micropolar coupling parameter. With elevation in thermal Biot number ( ) there is a marked increase in Nusselt number and and skin friction whereas the wall couple stress (sphere surface micro-rotation gradient) is depleted.
There is a significant depletion in heat transfer rate (Nusselt number) with increasing first viscoelastic material parameter (ε1) whereas skin friction and wall couple stress exhibit a considerable elevation. With increasing second viscoelastic material fluid parameter (ε2) skin friction and heat transfer rate (Nusselt number) are both increased whereas wall couple stress is reduced. With elevation in magnetic interaction parameter, M, linear velocity is significantly damped whereas angular velocity is enhanced (further from the sphere surface) and temperature is also elevated substantially as is thermal boundary layer thickness in the magnetic polymer. The current simulations are relevant to the high temperature coating processing of electromagnetic polymers on curved bodies.
Journal Article Type | Article |
---|---|
Acceptance Date | Mar 23, 2025 |
Deposit Date | Mar 23, 2025 |
Print ISSN | 2688-4534 |
Electronic ISSN | 2688-4542 |
Publisher | Wiley |
Peer Reviewed | Peer Reviewed |
This file is under embargo due to copyright reasons.
Contact O.A.Beg@salford.ac.uk to request a copy for personal use.
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