4.4 Article

A multi-strategy boosted prairie dog optimization algorithm for global optimization of heat exchangers

Journal

MATERIALS TESTING
Volume 65, Issue 9, Pages 1396-1404

Publisher

WALTER DE GRUYTER GMBH
DOI: 10.1515/mt-2023-0082

Keywords

heat exchangers; metaheuristics; prairie dog optimization algorithm; thermal system optimizations

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In this article, a new prairie dog optimization algorithm (PDOA) is analyzed for the optimum economic design of three well-known heat exchangers. The optimization of these heat exchangers, including knowledge of thermo-hydraulic designs, design parameters, and critical constraints, is achieved using a multi strategy enhanced PDOA combining PDOA with Gaussian mutation and chaotic local search (MSPDOA). The results show that MSPDOA has the best performance compared to other algorithms and can be adapted for various real-world engineering optimization cases.
In this article, a new prairie dog optimization algorithm (PDOA) is analyzed to realize the optimum economic design of three well-known heat exchangers. These heat exchangers found numerous applications in industries and are an imperative part of entire thermal systems. Optimization of these heat exchangers includes knowledge of thermo-hydraulic designs, design parameters and critical constraints. Moreover, the cost factor is always a challenging task to optimize. Accordingly, total cost optimization, including initial and maintenance, has been achieved using multi strategy enhanced PDOA combining PDOA with Gaussian mutation and chaotic local search (MSPDOA). Shell and tube, fin-tube and plate-fin heat exchangers are a special class of heat exchangers that are utilized in many thermal heat recovery applications. Furthermore, numerical evidences are accomplished to confirm the prominence of the MSPDOA in terms of the statistical results. The obtained results were also compared with the algorithms in the literature. The comparison revealed the best performance of the MSPDOA compared to the rest of the algorithm. The article further suggests the adaptability of MSPDOA for various real-world engineering optimization cases.

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