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Analysis of chemical reactive nanofluid flow on stretching surface using numerical soft computing approach for thermal enhancement
Analysis of chemical reactive nanofluid flow on stretching surface using numerical soft computing approach for thermal enhancement
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Analysis of chemical reactive nanofluid flow on stretching surface using numerical soft computing approach for thermal enhancement
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Analysis of chemical reactive nanofluid flow on stretching surface using numerical soft computing approach for thermal enhancement
Analysis of chemical reactive nanofluid flow on stretching surface using numerical soft computing approach for thermal enhancement
Journal Article

Analysis of chemical reactive nanofluid flow on stretching surface using numerical soft computing approach for thermal enhancement

2024
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Overview
In this work, computational intelligence methodologies are used to investigate the trihybrid nanofluid, a new theoretical model with remarkable thermal transmission properties to enhance liquid thermal performance. The nanostructure Cu, Al 2 O 3 , and TiO 2 were immersed in the base liquid (C 2 H 6 O 2 ) to produce (Cu + Al 2 O 3  + TiO 2 /C 2 H 6 O 2 ) trihybrid nanofluid. In a Darcy-Forchheimer porous medium over a stretching Riga sheet, this study examines the electromagnetic ternary hybrid nanofluid flow under various slip situations. The study takes into account the complex interactions between a number of variables, including as viscous dissipation, radiation, heat sources, and chemical reactions. Similarity transformations are used to convert complex partial differential equations for flow, energy, and concentration into nonlinear ordinary differential equations. The highly nonlinear equations of the problem are solved numerically with the use of techniques from the bvp4c approach. The results of the bvp4c method produce the reference dataset required for the Levenberg-Marquardt backpropagation of neural networks (LMBNN). The neural network performance is validated using regression analysis, mean square errors, and error histogram data. The model problem's consistency and precision are evaluated using the absolute error, which is given for each model instance at around 10 −06 -10 −08 , 10 −05 -10 −10 and 10 −06 05-10 −09 . In order to reduce mean square error, the nonlinear fluid dynamics system's numerical solutions have been taken into consideration. Using the comparative configurations of MSE, error histograms, state transitions, correlation, and regression, the reliability and competence of the stochastic technique are verified.