Numerical Solution of Non-Newtonian Fluid Flow Due to Rotatory Rigid Disk

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 rotat...

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Main Authors: Khalil Ur Rehman, M. Y. Malik, Waqar A Khan, Ilyas Khan, S. O. Alharbi
Format: Article
Language:English
Published: MDPI AG 2019-05-01
Series:Symmetry
Subjects:
Online Access:https://www.mdpi.com/2073-8994/11/5/699
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spelling doaj-a79a06caca6240adaf110e349d319c4f2020-11-25T01:36:36ZengMDPI AGSymmetry2073-89942019-05-0111569910.3390/sym11050699sym11050699Numerical Solution of Non-Newtonian Fluid Flow Due to Rotatory Rigid DiskKhalil Ur Rehman0M. Y. Malik1Waqar A Khan2Ilyas Khan3S. O. Alharbi4Department of Mathematics, Air University, PAF Complex E-9, Islamabad 44000, PakistanDepartment of Mathematics, College of Sciences, King Khalid University, Abha 61413, Saudi ArabiaDepartment of Mechanical Engineering, College of Engineering, Prince Mohammad Bin Fahd University, Al Khobar 31952, Kingdom of Saudi ArabiaDepartment of Mathematics, College of Science Al-Zulfi, Majmaah University, Al-Majmaah 11952, Saudi ArabiaDepartment of Mathematics, College of Science Al-Zulfi, Majmaah University, Al-Majmaah 11952, Saudi ArabiaIn 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.https://www.mdpi.com/2073-8994/11/5/699Casson fluid modelrotating rigid disknanoparticlesMagnetohydrodynamics (MHD)
collection DOAJ
language English
format Article
sources DOAJ
author Khalil Ur Rehman
M. Y. Malik
Waqar A Khan
Ilyas Khan
S. O. Alharbi
spellingShingle Khalil Ur Rehman
M. Y. Malik
Waqar A Khan
Ilyas Khan
S. O. Alharbi
Numerical Solution of Non-Newtonian Fluid Flow Due to Rotatory Rigid Disk
Symmetry
Casson fluid model
rotating rigid disk
nanoparticles
Magnetohydrodynamics (MHD)
author_facet Khalil Ur Rehman
M. Y. Malik
Waqar A Khan
Ilyas Khan
S. O. Alharbi
author_sort Khalil Ur Rehman
title Numerical Solution of Non-Newtonian Fluid Flow Due to Rotatory Rigid Disk
title_short Numerical Solution of Non-Newtonian Fluid Flow Due to Rotatory Rigid Disk
title_full Numerical Solution of Non-Newtonian Fluid Flow Due to Rotatory Rigid Disk
title_fullStr Numerical Solution of Non-Newtonian Fluid Flow Due to Rotatory Rigid Disk
title_full_unstemmed Numerical Solution of Non-Newtonian Fluid Flow Due to Rotatory Rigid Disk
title_sort numerical solution of non-newtonian fluid flow due to rotatory rigid disk
publisher MDPI AG
series Symmetry
issn 2073-8994
publishDate 2019-05-01
description 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.
topic Casson fluid model
rotating rigid disk
nanoparticles
Magnetohydrodynamics (MHD)
url https://www.mdpi.com/2073-8994/11/5/699
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