2019
DOI: 10.1016/j.applthermaleng.2019.113881
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Single- and multi-objective optimization of a plate-fin heat exchanger with offset strip fins adopting the genetic algorithm

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Cited by 43 publications
(18 citation statements)
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“…Other interesting topics include optimizing the entire system [25,26] or adopting the total annual cost [27] as the objective function. However, as from our previous research [28], the single optimization with the objective function of the modified entropy generation number coordinates the performance of the heat exchanger in both economic and thermodynamic aspects.…”
Section: Introductionmentioning
confidence: 91%
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“…Other interesting topics include optimizing the entire system [25,26] or adopting the total annual cost [27] as the objective function. However, as from our previous research [28], the single optimization with the objective function of the modified entropy generation number coordinates the performance of the heat exchanger in both economic and thermodynamic aspects.…”
Section: Introductionmentioning
confidence: 91%
“…Based on different correlations of heat transfer and flow friction, such as the Manglik and Bergles correlation [27,29] and the Joshi and Webb correlation [30], various optimization algorithms have been employed for the optimization of plate-fin heat exchangers with offset strip fins, including the fast and elitist non-dominated sorting genetic-algorithm (NSGA-II) [31], the particle swarm optimization (PSO) algorithm [32], the imperialist competitive algorithm (ICA) [33], and the harmony search algorithm [34]. In addition to the development of more efficient algorithms, it is of great importance to adopt commonly accurate formulas [6] for heat exchanger optimization [28], for which the experimentally validated computational fluid dynamic simulation approach [25,26,35,36] has been widely used for the improvement of heat transfer and friction correlations in applications of different geometries and operating conditions.…”
Section: Introductionmentioning
confidence: 99%
“…Today, with respect to advancements in technology, such as industrial processes, the need for high-efficient exchangers is felt more than ever. In recent studies, to optimize procedural and geometrical parameters and attain the maximum efficiency and minimum pressure drop in heat exchangers, the researchers have investigated geometrical, thermal, and hydraulic relations that are associated with each one of these exchangers and appropriately select the optimization algorithm as a new approach to the efficiency enhancement of heat exchangers [1][2][3][4][5][6]. Zarea et al [7] have optimized a plate-fin heat exchanger by considering 7 parameters of optimization (the hot and cold inflow length, number of fin layers, fin frequency, fin height, fin length, and fin thickness) and by maximizing the efficacy of the exchanger and minimizing the entropy production through the ɛ-NTU (Number of Transfer Units) method and the Bees Algorithm.…”
Section: Introductionmentioning
confidence: 99%
“…Researchers have always been looking for techniques to improve the thermohydraulic performance of the thermal systems (Sarafraz and Safaei, 2019; Goodarzi et al , 2019; Sarafraz et al , 2019; Mat et al , 2020; Bahiraei et al , 2019; Arasteh et al , 2019). Plate-fins with various configurations such as perforated (Zhou et al , 2019; Chingulpitak et al , 2019), louvered (Okbaz et al , 2020; Okbaz et al , 2018), wavy (Khoshvaght-Aliabadi et al , 2016; Wen et al , 2019), offset strip (Hao et al , 2019; Song and Cui, 2019), corrugated (Gürel, 2020; Islam et al , 2020; Gholami et al , 2019; Khoshvaght-Aliabadi et al , 2018), have been widely used in the heat exchange systems to enhance the thermal performance of them. A perforated chevron plate-fin (PCPF), has high efficiency which can intensify the fluid mixing and enhance the heat transfer due to repetitive corrugations and can also compensate for the pressure drop due to perforations as compared to a plain plate-fin.…”
Section: Introductionmentioning
confidence: 99%