Masters Theses
Abstract
"A computational study of two-dimensional and three-dimensional wings at Reynolds numbers corresponding to insect flight regime is presented. The unsteady flow structures around the wings are observed. The dominance of the vortex structures on the forces experienced by the wings is emphasized. The time-accurate, unsteady simulation results are analyzed and the phase relations of the leading edge and trailing edge vortex (LEV/TEV) dynamics to the variation oflift are established. At low angles of attack the TEV dominates and at higher angles of attack, both LEV and TEV are equally dominant. Relevant experimental and computational results from literature are discussed for a comparison of the results obtained in this study. A phase relationship is established between the force coefficients and vortex transport. An attempt is made to obtain the optimal wing flapping frequency for maximum lift.
Results suggest that the wings have higher lift coefficient at high angles of attack at low Reynolds numbers compared to that at higher Reynolds numbers at which planes operate. Analyses indicate that by matching the flapping frequency to the vortex shedding frequency, the low lift phase can be avoided"-- Abstract, p. iii
Advisor(s)
Isaac, Kakkattukuzhy M.
Committee Member(s)
Alofs, Darryl J.
Hering, Roger H.
Department(s)
Mechanical and Aerospace Engineering
Degree Name
M.S. in Mechanical Engineering
Publisher
University of Missouri--Rolla
Publication Date
Fall 2003
Pagination
x, 54 pages
Note about bibliography
Includes bibliographical references (pages 51-53)
Rights
© 2003 Pavan Kumar Shivaram, All rights reserved.
Document Type
Thesis - Restricted Access
File Type
text
Language
English
Subject Headings
Oscillating wings (Aerodynamics)Lift (Aerodynamics)Reynolds numberNumerical analysis
Thesis Number
T 8388
Print OCLC #
55132137
Recommended Citation
Shivaram, Pavan, "Numerical study of two-dimensional and three-dimensional wings at low Reynolds numbers" (2003). Masters Theses. 2424.
https://scholarsmine.mst.edu/masters_theses/2424
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