Abstract

In this article, the non-Newtonian fluid model named Casson fluid is considered. The semi-infinite domain of disk is fitted out with magnetized Casson liquid. The role of both thermophoresis and Brownian motion is inspected by considering nanosized particles in a Casson liquid spaced above the rotating disk. The magnetized flow field is framed with Navier’s slip assumption. The Von Karman scheme is adopted to transform flow narrating equations in terms of reduced system. For better depiction a self-coded computational algorithm is executed rather than to move-on with build-in array. Numerical observations via magnetic, Lewis numbers, Casson, slip, Brownian motion, and thermophoresis parameters subject to radial, tangential velocities, temperature, and nanoparticles concentration are reported. The validation of numerical method being used is given through comparison with existing work. Comparative values of local Nusselt number and local Sherwood number are provided for involved flow controlling parameters.

Highlights

  • The examination of non-Newtonian fluids has received remarkable attention from researchers and scientists because of their extensive use in industrial and technological areas

  • The Casson fluid fluid (CF) velocity decreases for higher values of γ

  • In this attempt the MHD Casson nanofluid flow brought by rotating solid disk in the presence of slip conditions is examined

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Summary

Introduction

The examination of non-Newtonian fluids has received remarkable attention from researchers and scientists because of their extensive use in industrial and technological areas. Researchers discussed flow characteristics of non-Newtonian fluid models via stretching surfaces by incorporating pertinent physical effects. Newtonian and non-Newtonian fluids model over a rotating disk Preceding these analyses in 2013, the extension of Karman problem was given by Turkyilmazoglu and Senel [17]. In this attempt they discussed numerical results for heat transfer properties of rotating partial slip fluid flow. The flow properties in the presence of nano-size particles were discussed by Turkyilmazoglu [19] He used numerical algorithm for solution purpose. He dealt comparative execution to report the impact of various nanoparticles suspended in fluid flow regime. The current attempt is compared with existing literature and we found a good agreement which leads to the surety of the present work

Problem Formulation
Computational Outline
Analysis
Effect of βon on F
Effect of of
Closing Remarks
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