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Stream/Area:
-
Subject:
-
Paper ID:
IJSREM67312
Volume:
10 |
9 |
Sep 2026
Pages:
1-5
Publication Frequency:
Monthly (12 issues per year)
License:International Journal of Scientific Research in Engineering and Management follows the Creative Commons Attribution 4.0 (CC BY 4.0) License, allowing free use and distribution with proper attribution.
Mechanical Engineering
Guru Ramdas Khalsa Institute of Science and Technology
Mechanical Engineering
Guru Ramdas Khalsa Institute of Science and Technology
Solar air heaters (SAHs) are simple, low-cost devices for converting solar radiation into useful thermal energy, but their thermal efficiency is limited by the inherently low convective heat transfer coefficient between the absorber plate and the flowing air. Artificial roughness on the absorber plate is a well-established passive technique for enhancing this coefficient, but it simultaneously increases the friction factor and hence the blower pumping power, making roughness-geometry design a multi-objective problem. This paper reviews the thermo-hydraulic performance characteristics of artificially roughened SAH ducts and the application of Particle Swarm Optimization (PSO) and the Genetic Algorithm (GA) to their design optimization. The physical mechanisms of heat transfer augmentation, the governing Nusselt-number and friction-factor trends, and the effective-efficiency formulation used to combine thermal and hydraulic performance are summarized. The working principles, relative strengths, and typical parameter settings of PSO and GA are reviewed, along with weighted-sum and Pareto-based approaches for multi-objective scalarization. An illustrative case study comparing PSO and GA on a representative two-objective SAH roughness-design problem is presented, showing that both algorithms converge to closely matching Pareto fronts, with PSO converging faster and GA offering marginally broader exploration. Key research gaps — including the limited use of true Pareto-based multi-objective algorithms, the scarcity of experimentally validated multi-objective studies, and the need for additional objectives such as exergetic performance and cost — are identified, and directions for future research are outlined.
KEYWORDS
This paper reviewed the thermo-hydraulic performance characteristics of artificially roughened solar air heaters and the application of Particle Swarm Optimization and the Genetic Algorithm to their multi-objective design optimization. The physical mechanism underlying the trade-off — artificial roughness disrupting the laminar sub-layer to enhance convective heat transfer while simultaneously increasing form drag and hence friction factor — was discussed together with the well-documented optimum roughness pitch and angle-of-attack values reported across the literature. The inherent conflict between thermal efficiency and friction factor / pumping power was highlighted as the central driver of the multi-objective formulation, and the working principles, relative strengths, and typical implementations of PSO and GA were summarized alongside related metaheuristics and hybrid approaches. An illustrative case study demonstrated that both algorithms, under matched evaluation budgets, converge to closely matching Pareto fronts, with PSO showing faster early convergence and GA offering marginally broader exploration and a monotonic, elitism-guaranteed improvement path. Overall, the difference in final solution quality between the two algorithms was found to be small for the smooth, low-dimensional objective landscape typical of SAH roughness-geometry optimization, suggesting that either algorithm is a reasonable default choice for this problem class, with the final selection more usefully guided by considerations such as available evaluation budget, ease of implementation, and familiarity of the design team with each method. Key research gaps — particularly the limited use of true Pareto-based multi-objective algorithms, the scarcity of experimentally validated multi-objective studies, the restriction of most existing work to two objectives, and the limited attention paid to alternative duct configurations and design robustness — were identified as promising directions for future work. Addressing these gaps would help move the field from largely correlation-based, single-weighting optimization studies toward a more complete, experimentally grounded, and decision-support-oriented treatment of solar air heater design.
[1] B. N. Prasad and J. S. Saini, "Effect of artificial roughness on heat transfer and friction factor in a solar air heater," Solar Energy, 1988. [2] D. Gupta, S. C. Solanki, and J. S. Saini, "Thermohydraulic performance of solar air heaters with roughened absorber plates," Solar Energy, 1997. [3] J. L. Bhagoria, J. S. Saini, and S. C. Solanki, "Heat transfer coefficient and friction factor correlations for rectangular solar air heater duct having transverse wedge shaped rib roughness," Renewable Energy, 2002. [4] A.-M. E. Momin, J. S. Saini, and S. C. Solanki, "Heat transfer and friction factor correlations for artificially roughened duct with V-shaped ribs," Int. J. Heat Mass Transfer, 2002. [5] R. Karwa, "Experimental study of augmented heat transfer and friction in asymmetrically heated rectangular ducts with ribs on the heated wall," Int. Commun. Heat Mass Transfer, 2003. [6] A. Layek, J. S. Saini, and S. C. Solanki, "Heat transfer and friction characteristics for artificially roughened ducts with compound turbulators," Int. J. Heat Mass Transfer, 2007. [7] Varun, R. P. Saini, and S. K. Singal, "A review on roughness geometry used in solar air heaters," Solar Energy, 2007. [8] V. S. Hans, R. P. Saini, and J. S. Saini, "Performance of artificially roughened solar air heaters — a review," Renewable and Sustainable Energy Reviews, 2009. [9] J. Kennedy and R. Eberhart, "Particle swarm optimization," in Proc. IEEE Int. Conf. Neural Networks, 1995. [10] J. H. Holland, Adaptation in Natural and Artificial Systems, University of Michigan Press, 1975
Publication Date
9/23/2026
Peer Review Type
Double-Blind Peer Review
Review Rounds: 2
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