4.7 Article

Multi-objective optimization of elliptical tube fin heat exchangers based on neural networks and genetic algorithm

Journal

ENERGY
Volume 269, Issue -, Pages -

Publisher

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.energy.2023.126729

Keywords

CFD; Genetic algorithm; Neural networks; Multi-objective optimization

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The application of machine learning, specifically neural networks (NNs) and genetic algorithm (GA), is studied for multi-objective optimization of heat exchangers. Taking the tube fin heat exchanger (TFHE) as the research object, the study optimizes the inlet air velocity and tube ellipticity. Computational Fluid Dynamics (CFD) simulation is used to obtain optimal heat transfer performance and pressure drop performance for different Reynolds and tube ellipticity values. The simulation data is then used to train Back-Propagation neural networks and establish prediction models for heat transfer coefficient and pressure drop. The non-dominated multi-objective genetic algorithm (NSGA-II) is employed to optimize the NNs' prediction results. The optimization results show significant improvements in pressure drop and heat transfer coefficient for specific Reynolds and ellipticity values.
The application of machine learning based on neural networks (NNs) and genetic algorithm (GA) in multi-objective optimization of heat exchangers is studied. Taking the tube fin heat exchanger (TFHE) as the research object, the inlet air velocity and the ellipticity of tubes are taken as the optimization variables. In order to obtain the optimal heat transfer performance and pressure drop performance, Computational Fluid Dynamics (CFD) simulation is carried out for different Reynolds based on the hydraulic diameter numbers (150-750) and tube ellipticity (0.2-1). Then use simulation data to train the Back-Propagation neural networks and establish the prediction model of heat transfer coefficient and pressure drop. The non-dominated multi-objective genetic al-gorithm with elitist retention strategy (NSGA-II) is used to optimize two prediction results of NNs. Finally, the optimal heat transfer coefficient and pressure drop are given in the form of Pareto front. The optimization results show that when the Reynolds number is 541 and the ellipticity is 0.34, the pressure drop of the TFHE decreases 20%, and the heat transfer coefficient is basically unchanged, whose j/f is 1.28 times as much as that of the original heat exchanger.

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