Effect of slip on MHD flow of fluid with heat and mass transfer through a plate

Fractional order derivatives are recognized as advanced mathematical tools with broad applications in physics and engineering for deriving real-world solutions. This study examines a fractional order model of a non-linear Casson fluid, highlighting the widespread utility of fractional derivatives. A...

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Main Authors: Ramzan M., Shafique A., Abbas S., Ali E., Alharthi A.M., Jan R.
Other Authors: 57226590668
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Published: Taylor and Francis Ltd. 2025
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spelling my.uniten.dspace-369072025-03-03T15:45:40Z Effect of slip on MHD flow of fluid with heat and mass transfer through a plate Ramzan M. Shafique A. Abbas S. Ali E. Alharthi A.M. Jan R. 57226590668 57729395800 58032080600 58165466100 57217834254 57205596279 Diffusion in liquids Elastohydrodynamics Heat flux Laplace equation Liquefied gases Plasma magnetohydrodynamic waves Broad application Casson fluids Effect of slip Force of magnetic Fractional order derivatives Fractional-order models Heat and mass transfer Mathematical tools MHD flow Real-world Laplace transforms Fractional order derivatives are recognized as advanced mathematical tools with broad applications in physics and engineering for deriving real-world solutions. This study examines a fractional order model of a non-linear Casson fluid, highlighting the widespread utility of fractional derivatives. Additionally, the problem incorporates the Dufour and slip effects. Specifically, the constant proportional Caputo fractional model is formulated using generalized Fick's and Fourier's laws. Initially, the governing equations are transformed into a non-dimensional form and subsequently solved using the Laplace transform. Analysis of the figures indicates that the Casson parameter reduces fluid motion, while the diffusion thermo effect enhances it. Furthermore, the study includes a comparison between fractionalized and ordinary velocity fields. Highlight: Introduction of novel CPC fractional derivative model of Casson fluid flow. Semi-analytically solutions using Laplace transform method for accurate fluid behavior representation. comprehensive parametric analysis linking theoretical findings. Temperature contour affected by significant values of Du?. ? 2024 Informa UK Limited, trading as Taylor & Francis Group. Article in press 2025-03-03T07:45:40Z 2025-03-03T07:45:40Z 2024 Article 10.1080/10420150.2024.2397137 2-s2.0-85204792659 https://www.scopus.com/inward/record.uri?eid=2-s2.0-85204792659&doi=10.1080%2f10420150.2024.2397137&partnerID=40&md5=1bd45fafed80c3fe2882308f4dc6a632 https://irepository.uniten.edu.my/handle/123456789/36907 Taylor and Francis Ltd. Scopus
institution Universiti Tenaga Nasional
building UNITEN Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Tenaga Nasional
content_source UNITEN Institutional Repository
url_provider http://dspace.uniten.edu.my/
topic Diffusion in liquids
Elastohydrodynamics
Heat flux
Laplace equation
Liquefied gases
Plasma magnetohydrodynamic waves
Broad application
Casson fluids
Effect of slip
Force of magnetic
Fractional order derivatives
Fractional-order models
Heat and mass transfer
Mathematical tools
MHD flow
Real-world
Laplace transforms
spellingShingle Diffusion in liquids
Elastohydrodynamics
Heat flux
Laplace equation
Liquefied gases
Plasma magnetohydrodynamic waves
Broad application
Casson fluids
Effect of slip
Force of magnetic
Fractional order derivatives
Fractional-order models
Heat and mass transfer
Mathematical tools
MHD flow
Real-world
Laplace transforms
Ramzan M.
Shafique A.
Abbas S.
Ali E.
Alharthi A.M.
Jan R.
Effect of slip on MHD flow of fluid with heat and mass transfer through a plate
description Fractional order derivatives are recognized as advanced mathematical tools with broad applications in physics and engineering for deriving real-world solutions. This study examines a fractional order model of a non-linear Casson fluid, highlighting the widespread utility of fractional derivatives. Additionally, the problem incorporates the Dufour and slip effects. Specifically, the constant proportional Caputo fractional model is formulated using generalized Fick's and Fourier's laws. Initially, the governing equations are transformed into a non-dimensional form and subsequently solved using the Laplace transform. Analysis of the figures indicates that the Casson parameter reduces fluid motion, while the diffusion thermo effect enhances it. Furthermore, the study includes a comparison between fractionalized and ordinary velocity fields. Highlight: Introduction of novel CPC fractional derivative model of Casson fluid flow. Semi-analytically solutions using Laplace transform method for accurate fluid behavior representation. comprehensive parametric analysis linking theoretical findings. Temperature contour affected by significant values of Du?. ? 2024 Informa UK Limited, trading as Taylor & Francis Group.
author2 57226590668
author_facet 57226590668
Ramzan M.
Shafique A.
Abbas S.
Ali E.
Alharthi A.M.
Jan R.
format Article
author Ramzan M.
Shafique A.
Abbas S.
Ali E.
Alharthi A.M.
Jan R.
author_sort Ramzan M.
title Effect of slip on MHD flow of fluid with heat and mass transfer through a plate
title_short Effect of slip on MHD flow of fluid with heat and mass transfer through a plate
title_full Effect of slip on MHD flow of fluid with heat and mass transfer through a plate
title_fullStr Effect of slip on MHD flow of fluid with heat and mass transfer through a plate
title_full_unstemmed Effect of slip on MHD flow of fluid with heat and mass transfer through a plate
title_sort effect of slip on mhd flow of fluid with heat and mass transfer through a plate
publisher Taylor and Francis Ltd.
publishDate 2025
_version_ 1825816035862773760
score 13.244413