Analytical solutions for fractional caputo-fabrizio casson nanofluid on riga plate with newtonian heating

Introduction of fractional derivatives to the mechanics of fluid flow is relatively new. Even though the exact geometrical representations of fractional derivatives on fluid mechanics have not been discovered, recent literatures have proven that it is a paradox that will be useful in the future. Mea...

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Main Authors: Reyaz, Ridhwan, Mohamad, Ahmad Qushairi, Lim, Yeou Jiann, Shafie, Sharidan
Format: Article
Published: Penerbit Akademia Baru 2022
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Online Access:http://eprints.utm.my/id/eprint/102784/
http://dx.doi.org/10.37934/araset.29.1.142159
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Institution: Universiti Teknologi Malaysia
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spelling my.utm.1027842023-09-20T04:07:59Z http://eprints.utm.my/id/eprint/102784/ Analytical solutions for fractional caputo-fabrizio casson nanofluid on riga plate with newtonian heating Reyaz, Ridhwan Mohamad, Ahmad Qushairi Lim, Yeou Jiann Shafie, Sharidan QA Mathematics Introduction of fractional derivatives to the mechanics of fluid flow is relatively new. Even though the exact geometrical representations of fractional derivatives on fluid mechanics have not been discovered, recent literatures have proven that it is a paradox that will be useful in the future. Meanwhile, Riga plates are actuators that is convenient for controlling the velocity of fluid flows. Widely used in the field of marine engineering, the properties of fluid flowing over Riga plates are worth investigating. Thus, the aim of this study is to investigate the analytical solutions of an unsteady incompressible Casson nanofluid flowing over a Riga plate with presence of Newtonian heating. Carboxymethyl Cellulose (CMC) water was used as a prime example of Casson fluid with Copper-Oxide (CuO) nanoparticles. Coupled with a non-Newtonian fluid, the Casson fluid, and the Caputo-Fabrizio fractional derivative, the analytical solutions obtained will be beneficial in the engineering world as a tool for validating experimental and numerical studies. Through this study, analytical solutions were obtained and the profiles of both velocity and temperature of fluid with variations in parameters were investigated. It is observed that variations in the fractional derivative parameter produces a spectrum of solutions that abides the initial and boundary conditions set. An amplification of the modified Hartmann number increases both the velocity and temperature profiles, while an amplification of the nanoparticle volume fraction decreases the velocity profile but increase the temperature profile. Penerbit Akademia Baru 2022 Article PeerReviewed Reyaz, Ridhwan and Mohamad, Ahmad Qushairi and Lim, Yeou Jiann and Shafie, Sharidan (2022) Analytical solutions for fractional caputo-fabrizio casson nanofluid on riga plate with newtonian heating. Journal of Advanced Research in Applied Sciences and Engineering Technology, 29 (1). pp. 142-159. ISSN 2462-1943 http://dx.doi.org/10.37934/araset.29.1.142159 DOI: 10.37934/araset.29.1.142159
institution Universiti Teknologi Malaysia
building UTM Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Teknologi Malaysia
content_source UTM Institutional Repository
url_provider http://eprints.utm.my/
topic QA Mathematics
spellingShingle QA Mathematics
Reyaz, Ridhwan
Mohamad, Ahmad Qushairi
Lim, Yeou Jiann
Shafie, Sharidan
Analytical solutions for fractional caputo-fabrizio casson nanofluid on riga plate with newtonian heating
description Introduction of fractional derivatives to the mechanics of fluid flow is relatively new. Even though the exact geometrical representations of fractional derivatives on fluid mechanics have not been discovered, recent literatures have proven that it is a paradox that will be useful in the future. Meanwhile, Riga plates are actuators that is convenient for controlling the velocity of fluid flows. Widely used in the field of marine engineering, the properties of fluid flowing over Riga plates are worth investigating. Thus, the aim of this study is to investigate the analytical solutions of an unsteady incompressible Casson nanofluid flowing over a Riga plate with presence of Newtonian heating. Carboxymethyl Cellulose (CMC) water was used as a prime example of Casson fluid with Copper-Oxide (CuO) nanoparticles. Coupled with a non-Newtonian fluid, the Casson fluid, and the Caputo-Fabrizio fractional derivative, the analytical solutions obtained will be beneficial in the engineering world as a tool for validating experimental and numerical studies. Through this study, analytical solutions were obtained and the profiles of both velocity and temperature of fluid with variations in parameters were investigated. It is observed that variations in the fractional derivative parameter produces a spectrum of solutions that abides the initial and boundary conditions set. An amplification of the modified Hartmann number increases both the velocity and temperature profiles, while an amplification of the nanoparticle volume fraction decreases the velocity profile but increase the temperature profile.
format Article
author Reyaz, Ridhwan
Mohamad, Ahmad Qushairi
Lim, Yeou Jiann
Shafie, Sharidan
author_facet Reyaz, Ridhwan
Mohamad, Ahmad Qushairi
Lim, Yeou Jiann
Shafie, Sharidan
author_sort Reyaz, Ridhwan
title Analytical solutions for fractional caputo-fabrizio casson nanofluid on riga plate with newtonian heating
title_short Analytical solutions for fractional caputo-fabrizio casson nanofluid on riga plate with newtonian heating
title_full Analytical solutions for fractional caputo-fabrizio casson nanofluid on riga plate with newtonian heating
title_fullStr Analytical solutions for fractional caputo-fabrizio casson nanofluid on riga plate with newtonian heating
title_full_unstemmed Analytical solutions for fractional caputo-fabrizio casson nanofluid on riga plate with newtonian heating
title_sort analytical solutions for fractional caputo-fabrizio casson nanofluid on riga plate with newtonian heating
publisher Penerbit Akademia Baru
publishDate 2022
url http://eprints.utm.my/id/eprint/102784/
http://dx.doi.org/10.37934/araset.29.1.142159
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