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Computational investigations of perforated annular fins under natural convection heat transfer

Year 2025, Volume: 11 Issue: 3, 675 - 684, 16.05.2025

Abstract

The cylindrical shape of objects has always been preferred by thermal engineers as a means of transferring heat, owing to their compact design and high surface-to-volume ratio. Additionally, fins were commonly used over the surface of a cylinder to enhance heat transfer even further by providing a larger surface area for heat dissipation. Therefore, this work investigates the effect of perforated annular fins, protruded from a hot vertical cylinder, on heat transfer performance due to free convection. This conjugate heat transfer study was performed for three Rayleigh numbers (Ra = 0.68 × 107, 1.37 × 107, and 1.8 × 107) in a laminar flow regime. The study involved varying numbers of fins (ranging from 3 to 7) along the cylinder height, resulting in different fin pitch to cylinder diameter ratios (S/d = 2, 2.4, 3, 4 and 5.8). The fluid flow and energy equations were solved using ANSYS Fluent to understand the correspondence between heat transfer and flow behavior. The grid dependence test and the data validation with published work were successfully performed. The Nusselt number is observed to increase with the increase in Rayleigh number, up to 41.75%, irrespective of the number and type of fins used. The heat transfer enhancements due to perforated fins are found to be higher than those without perforations. The maximum augmentation in Nusselt number is found to be 49% in case of the highest number of perforated fins as compared to solid fins, corresponding to an S/d ratio of 2 and a Ra of 1.8 × 107. Conversely, the minimum enhancement in augmented Nusselt number is 20% for an S/d ratio of 5.84 and Ra of 0.68 × 107. The flow characteristics are found to be in commensurate with the heat transfer results.

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There are 30 citations in total.

Details

Primary Language English
Subjects Fluid Mechanics and Thermal Engineering (Other)
Journal Section Research Article
Authors

Md. Shaukat Ali This is me 0009-0007-6151-9008

Naveen Sharma This is me 0000-0002-3326-1800

Bhongiri Sai Ganesh This is me 0009-0004-0871-6043

Submission Date March 19, 2024
Acceptance Date June 24, 2024
Publication Date May 16, 2025
Published in Issue Year 2025 Volume: 11 Issue: 3

Cite

APA Ali, M. S., Sharma, N., & Ganesh, B. S. (2025). Computational investigations of perforated annular fins under natural convection heat transfer. Journal of Thermal Engineering, 11(3), 675-684.
AMA Ali MS, Sharma N, Ganesh BS. Computational investigations of perforated annular fins under natural convection heat transfer. Journal of Thermal Engineering. May 2025;11(3):675-684.
Chicago Ali, Md. Shaukat, Naveen Sharma, and Bhongiri Sai Ganesh. “Computational Investigations of Perforated Annular Fins under Natural Convection Heat Transfer”. Journal of Thermal Engineering 11, no. 3 (May 2025): 675-84.
EndNote Ali MS, Sharma N, Ganesh BS (May 1, 2025) Computational investigations of perforated annular fins under natural convection heat transfer. Journal of Thermal Engineering 11 3 675–684.
IEEE M. S. Ali, N. Sharma, and B. S. Ganesh, “Computational investigations of perforated annular fins under natural convection heat transfer”, Journal of Thermal Engineering, vol. 11, no. 3, pp. 675–684, 2025.
ISNAD Ali, Md. Shaukat et al. “Computational Investigations of Perforated Annular Fins under Natural Convection Heat Transfer”. Journal of Thermal Engineering 11/3 (May2025), 675-684.
JAMA Ali MS, Sharma N, Ganesh BS. Computational investigations of perforated annular fins under natural convection heat transfer. Journal of Thermal Engineering. 2025;11:675–684.
MLA Ali, Md. Shaukat et al. “Computational Investigations of Perforated Annular Fins under Natural Convection Heat Transfer”. Journal of Thermal Engineering, vol. 11, no. 3, 2025, pp. 675-84.
Vancouver Ali MS, Sharma N, Ganesh BS. Computational investigations of perforated annular fins under natural convection heat transfer. Journal of Thermal Engineering. 2025;11(3):675-84.

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