Magnetohydrodynamic Radiative Simulations of Eyring–Powell Micropolar Fluid from an Isothermal Cone
The magnetohydrodynamics thermal convection viscoelastic micropolar fluid from an isothermal cone is presented in this article. Greater temperature invokes radiation impacts that are studied by approximating Rosseland diffusion flux. To explain the non-Newtonian dynamics of the fluid, the Eyring–Pow...
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| Published in | International journal of applied and computational mathematics Vol. 8; no. 5 |
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| Main Authors | , , , , , |
| Format | Journal Article |
| Language | English |
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Springer India
01.10.2022
Springer Nature B.V |
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| Abstract | The magnetohydrodynamics thermal convection viscoelastic micropolar fluid from an isothermal cone is presented in this article. Greater temperature invokes radiation impacts that are studied by approximating Rosseland diffusion flux. To explain the non-Newtonian dynamics of the fluid, the Eyring–Powell viscoelastic model is employed that gives a great analogy for magnetic polymers. In order to simulate the polymer’s microstructural and shearing features, the Eringen’s micropolar Eyring–Powell fluid models are coupled. The Keller-Box scheme is used to solve the dimensionless couple conservation equations. Validation using previously published Newtonian solutions is also included. The fluctuations of velocity, angular velocity, temperature, concentration, skin friction, wall couple stress, heat and mass transfer rates are studied using graphical and tabulated findings. The computational modelling presented here have implications in hot polymer coating processes and industrial deposition procedures and they serve as a good reference for more generic computational fluid dynamics simulations. |
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| AbstractList | The magnetohydrodynamics thermal convection viscoelastic micropolar fluid from an isothermal cone is presented in this article. Greater temperature invokes radiation impacts that are studied by approximating Rosseland diffusion flux. To explain the non-Newtonian dynamics of the fluid, the Eyring–Powell viscoelastic model is employed that gives a great analogy for magnetic polymers. In order to simulate the polymer’s microstructural and shearing features, the Eringen’s micropolar Eyring–Powell fluid models are coupled. The Keller-Box scheme is used to solve the dimensionless couple conservation equations. Validation using previously published Newtonian solutions is also included. The fluctuations of velocity, angular velocity, temperature, concentration, skin friction, wall couple stress, heat and mass transfer rates are studied using graphical and tabulated findings. The computational modelling presented here have implications in hot polymer coating processes and industrial deposition procedures and they serve as a good reference for more generic computational fluid dynamics simulations. |
| ArticleNumber | 232 |
| Author | Gaffar, S. Abdul Srilatha, Pudhari Kumar, K. Thanesh Swarnalatha, Kurapati Satish, P. Dhanke, Jyoti Atul |
| Author_xml | – sequence: 1 givenname: Jyoti Atul surname: Dhanke fullname: Dhanke, Jyoti Atul organization: Department Engineering Science (Mathematics), SPPU, Bharati Vidyapeeth’s College of Engineering – sequence: 2 givenname: K. Thanesh surname: Kumar fullname: Kumar, K. Thanesh organization: Department of Mathematics, Hyderabad Institute of Technology and Management – sequence: 3 givenname: Pudhari surname: Srilatha fullname: Srilatha, Pudhari organization: Department of Mathematics, Institute of Aeronautical Engineering College – sequence: 4 givenname: Kurapati surname: Swarnalatha fullname: Swarnalatha, Kurapati organization: Department of Chemistry, CH.S.D.ST. THERESAS College for Women – sequence: 5 givenname: P. surname: Satish fullname: Satish, P. organization: Department of Mathematics, Aditya Engineering College (A) – sequence: 6 givenname: S. Abdul orcidid: 0000-0002-7368-1658 surname: Gaffar fullname: Gaffar, S. Abdul email: abdulsgaffar0905@gmail.com organization: Department of Information Technology, Mathematics Section, University of Technology and Applied Sciences |
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| Keywords | Magnetohydrodynamics Eyring–Powell fluid Vortex viscosity Heat transfer rate Radiation Angular velocity Wall couple stress Micropolar fluid |
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| Snippet | The magnetohydrodynamics thermal convection viscoelastic micropolar fluid from an isothermal cone is presented in this article. Greater temperature invokes... |
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| SubjectTerms | Angular velocity Applications of Mathematics Applied mathematics Computational fluid dynamics Computational mathematics Computational Science and Engineering Conservation equations Fluid flow Free convection Magnetohydrodynamics Mass transfer Mathematical and Computational Physics Mathematical Modeling and Industrial Mathematics Mathematics Mathematics and Statistics Micropolar fluids Nuclear Energy Operations Research/Decision Theory Original Paper Polymer coatings Polymers Shearing Simulation Skin friction Theoretical Viscoelasticity |
| Title | Magnetohydrodynamic Radiative Simulations of Eyring–Powell Micropolar Fluid from an Isothermal Cone |
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