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Global Journal of Engineering and Technology Advances
International Peer reviewed Engineering Journal || Crossref DOI || Impact Factor 8.6 || ISSN: 2582-5003

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Research & review articles are invited for publication in September 2026 (Vol. 28, Issue 3) || Submission: up to 28th September || Editorial decision: within 48 hrs.

COMPARATIVE STUDY OF DIFFERENT NOSE CONE GEOMETRIES FOR MODEL ROCKET AERODYNAMIC PERFORMANCE

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  • COMPARATIVE STUDY OF DIFFERENT NOSE CONE GEOMETRIES FOR MODEL ROCKET AERODYNAMIC PERFORMANCE

Solomon Saiki *, John Daniel Ekanem, Aderibigbe Olumide Aderemi, Usman Ibrahim Tope, John Philip Oluwasegun and Adepoju Ibrahim Tope

Rocket System Engine division, Bola Ahmed Tinubu Centre for Space Transport and Propulsion, Lagos Nigeria.
* Corresponding Author

Research Article

Global Journal of Engineering and Technology Advances, 2026, 28(03), 094–104

Article DOI: 10.30574/gjeta.2026.28.3.0238

DOI url: https://doi.org/10.30574/gjeta.2026.28.3.0238

Received on 29 July 2026; revised on 05 September 2026; accepted on 08 September 2026

The nose cone is the second major fin-independent lever available to a model-rocket designer for shaping static stability, drag, and usable internal volume, yet — like fin geometry — it is frequently chosen by convention rather than analysis. This paper presents a systematic, first-principles comparison of seven canonical nose cone shapes (conical, tangent ogive, full parabolic, half-power series, elliptical, Von Kármán, and LV-Haack) using slender-body (Barrowman/Munk) theory for center-of-pressure prediction, a wetted-area skin-friction and bluntness-proxy drag model, and internal-volume computation, all applied to a common baseline sport-rocket airframe. The center-of-pressure formula used here is validated against the classical Barrowman results for a cone (Xn = 0.667L) and a tangent ogive (Xn = 0.465L). Across the shapes studied, vehicle static margin varies by only about 0.11 caliber, indicating that nose shape is a comparatively weak stability lever once fin geometry is fixed; nose drag coefficient varies by roughly 75% (0.082 for a cone to 0.144 for an ellipse), and internal volume varies by a factor of two, from the conical minimum to the elliptical maximum. These results are consolidated into practical guidance for selecting nose cone geometry according to whether a design prioritizes maximum stability, minimum drag, or internal payload/recovery volume.

Model Rocket, Nose Cone, Barrowman Equations, Static Margin, Center of Pressure, Fineness Ratio, Haack Series, Aerodynamic Drag.

https://gjeta.com/sites/default/files/fulltext_pdf/GJETA-2026-0238.pdf

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Solomon Saiki, John Daniel Ekanem, Aderibigbe Olumide Aderemi, Usman Ibrahim Tope, John Philip Oluwasegun and Adepoju Ibrahim Tope. COMPARATIVE STUDY OF DIFFERENT NOSE CONE GEOMETRIES FOR MODEL ROCKET AERODYNAMIC PERFORMANCE. Global Journal of Engineering and Technology Advances, 2026, 28(03), 094–104. Article DOI: https://doi.org/10.30574/gjeta.2026.28.3.0238.

Copyright © Author(s). All rights reserved. This article is published under the terms of the Creative Commons Attribution 4.0 International License (CC BY 4.0), which permits use, sharing, adaptation, distribution, and reproduction in any medium or format, as long as appropriate credit is given to the original author(s) and source, a link to the license is provided, and any changes made are indicated.


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