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      Artificial Neural Networking Magnification for Heat Transfer Coefficient in Convective Non-Newtonian Fluid with Thermal Radiations and Heat Generation Effects

      , ,
      Mathematics
      MDPI AG

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          Abstract

          In this study, the Casson fluid flow through an inclined, stretching cylindrical surface is considered. The flow field is manifested with pertinent physical effects, namely heat generation, viscous dissipation, thermal radiations, stagnation point flow, variable thermal conductivity, a magnetic field, and mixed convection. In addition, the flow field is formulated mathematically. The shooting scheme is used to obtain the numerical data of the heat transfer coefficient at the cylindrical surface. Further, for comparative analysis, three different thermal flow regimes are considered. In order to obtain a better estimation of the heat transfer coefficient, three corresponding artificial neural networks (ANN) models were constructed by utilizing Tan-Sig and Purelin transfer functions. It was observed that the heat transfer rate exhibits an inciting nature for the Eckert and Prandtl numbers, curvature, and heat generation parameters, while the Casson fluid parameter, temperature-dependent thermal conductivity, and radiation parameter behave oppositely. The present ANN estimation will be helpful for studies related to thermal energy storage that have Nusselt number involvements.

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          Most cited references30

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          Casson fluid flow and heat transfer past an exponentially porous stretching surface in presence of thermal radiation

          S Pramanik (2014)
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            A novel fractal solution for permeability and Kozeny-Carman constant of fibrous porous media made up of solid particles and porous fibers

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              • Record: found
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              Evaluating the unsteady Casson nanofluid over a stretching sheet with solar thermal radiation: An optimal case study

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                Author and article information

                Contributors
                (View ORCID Profile)
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                Journal
                Mathematics
                Mathematics
                MDPI AG
                2227-7390
                January 2023
                January 09 2023
                : 11
                : 2
                : 342
                Article
                10.3390/math11020342
                58f7582b-6679-45d4-8d1f-de3c7d72b672
                © 2023

                https://creativecommons.org/licenses/by/4.0/

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