Convective transport of fluid–solid interaction: A study between non-newtonian Casson model with dust particles
The Casson model is a fascinating model, which is genuinely recommended for use with fluids of a non-Newtonian type. The conventional model is not capable to represent the Casson model with the suspension of foreign bodies (dust particles). Due to this, the two-phase model for the mixture of Casson...
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2020
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my.iium.irep.846762020-11-13T01:52:12Z http://irep.iium.edu.my/84676/ Convective transport of fluid–solid interaction: A study between non-newtonian Casson model with dust particles Kasim, Abdul Rahman Mohd Arifin, Nur Syamilah Mohd Zokri, Syazwani Salleh, Mohd Zuki Mohammad, Nurul Farahain Chuan Ching, Dennis Ling Shafie, Sharidan Ariffin, Noor Amalina Nisa QA Mathematics The Casson model is a fascinating model, which is genuinely recommended for use with fluids of a non-Newtonian type. The conventional model is not capable to represent the Casson model with the suspension of foreign bodies (dust particles). Due to this, the two-phase model for the mixture of Casson model fluid and dust particles is formulated. This study examines the emerging role of dust particles in changing the behavior of Casson model. In particular, two-phase flow of dusty Casson model with modified magnetic field and buoyancy effect under Newtonian heating boundary condition along a vertically stretching sheet is considered. The equations that govern under Casson model, together with dust particles, are reduced to a system of nonlinear ordinary differential equations by employing the suitable similarity variables. These transformed equations are then solved numerically by implementing the Runge–Kutta–Fehlberg (RKF45) method. The numerical results of skin friction coefficient plus Nusselt number are displayed graphically. The results revealed the fluid’s velocity tends to deteriorate due to the existence of dust particles, whilst its temperature is increased. The two-phase flow is one of the mathematical modeling techniques for multiphase flow, where the relationship between the fluid and solid is examined more closely. It is expected that the present findings can contribute to the understanding of the theory of two-phase flow mathematically, which will continue to produce significant research in this field. Mdpi 2020 Article PeerReviewed application/pdf en http://irep.iium.edu.my/84676/1/crystals-10-00814.pdf Kasim, Abdul Rahman Mohd and Arifin, Nur Syamilah and Mohd Zokri, Syazwani and Salleh, Mohd Zuki and Mohammad, Nurul Farahain and Chuan Ching, Dennis Ling and Shafie, Sharidan and Ariffin, Noor Amalina Nisa (2020) Convective transport of fluid–solid interaction: A study between non-newtonian Casson model with dust particles. Crystals, 10 (9). ISSN 2073-4352 https://www.mdpi.com/journal/crystals https://doi.org/10.3390/cryst10090814 |
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| spellingShingle |
QA Mathematics Kasim, Abdul Rahman Mohd Arifin, Nur Syamilah Mohd Zokri, Syazwani Salleh, Mohd Zuki Mohammad, Nurul Farahain Chuan Ching, Dennis Ling Shafie, Sharidan Ariffin, Noor Amalina Nisa Convective transport of fluid–solid interaction: A study between non-newtonian Casson model with dust particles |
| description |
The Casson model is a fascinating model, which is genuinely recommended for use with fluids of a non-Newtonian type. The conventional model is not capable to represent the Casson model with the suspension of foreign bodies (dust particles). Due to this, the two-phase model for the mixture of Casson model fluid and dust particles is formulated. This study examines the emerging role of dust particles in changing the behavior of Casson model. In particular, two-phase flow of dusty Casson model with modified magnetic field and buoyancy effect under Newtonian heating boundary condition along a vertically stretching sheet is considered. The equations that govern under Casson model, together with dust particles, are reduced to a system of nonlinear ordinary differential equations by employing the suitable similarity variables. These transformed equations are then solved numerically by implementing the Runge–Kutta–Fehlberg (RKF45) method. The numerical results of skin friction coefficient plus Nusselt number are displayed graphically. The results revealed the fluid’s velocity tends to deteriorate due to the existence of dust particles, whilst its temperature is increased. The two-phase flow is one of the mathematical modeling techniques for multiphase flow, where the relationship between the fluid and solid is examined more closely. It is expected that the present findings can contribute to the understanding of the theory of two-phase flow mathematically, which will continue to produce significant research in this field. |
| format |
Article |
| author |
Kasim, Abdul Rahman Mohd Arifin, Nur Syamilah Mohd Zokri, Syazwani Salleh, Mohd Zuki Mohammad, Nurul Farahain Chuan Ching, Dennis Ling Shafie, Sharidan Ariffin, Noor Amalina Nisa |
| author_facet |
Kasim, Abdul Rahman Mohd Arifin, Nur Syamilah Mohd Zokri, Syazwani Salleh, Mohd Zuki Mohammad, Nurul Farahain Chuan Ching, Dennis Ling Shafie, Sharidan Ariffin, Noor Amalina Nisa |
| author_sort |
Kasim, Abdul Rahman Mohd |
| title |
Convective transport of fluid–solid interaction: A study between non-newtonian Casson model with dust particles |
| title_short |
Convective transport of fluid–solid interaction: A study between non-newtonian Casson model with dust particles |
| title_full |
Convective transport of fluid–solid interaction: A study between non-newtonian Casson model with dust particles |
| title_fullStr |
Convective transport of fluid–solid interaction: A study between non-newtonian Casson model with dust particles |
| title_full_unstemmed |
Convective transport of fluid–solid interaction: A study between non-newtonian Casson model with dust particles |
| title_sort |
convective transport of fluid–solid interaction: a study between non-newtonian casson model with dust particles |
| publisher |
Mdpi |
| publishDate |
2020 |
| url |
http://irep.iium.edu.my/84676/1/crystals-10-00814.pdf http://irep.iium.edu.my/84676/ https://www.mdpi.com/journal/crystals https://doi.org/10.3390/cryst10090814 |
| _version_ |
1683230395503476736 |
| score |
13.251813 |