Back to Search Start Over

Aerodynamics of two-dimensional bristled wings in low-Reynolds-number flow

Authors :
Mao Sun
Yan Peng Liu
Yu Kai Wu
Source :
AIP Advances, Vol 11, Iss 4, Pp 045322-045322-10 (2021)
Publication Year :
2021
Publisher :
AIP Publishing LLC, 2021.

Abstract

The smallest flying insects commonly possess bristled wings and use drag to provide flight forces. A bristled wing, with a wing area about 10% of that of a flat-plate wing, operating at the relevant Reynolds number of 5–15, produces a drag close to the plate wing. How this is done is not well understood. Here, detailed flows around each of the bristles are investigated numerically using simple model wings, and the following results are shown. (1) The drag production mechanism of the bristled wing is different from that of the plate wing: For the plate wing, the flow is blocked by the wing, giving a small positive pressure on the windward surface, and there exists a pair of weak vortices on the wing back, giving a small negative pressure on the leeward surface; the drag is due to the pressure forces (the frictional stress has almost no contribution). For the bristled wing, each bristle operates in a creeping flow and produces thick and strong shear layers. Strong viscous force generates a very large pressure difference between the windward and leeward surfaces of each bristle and very large frictional stress on the bristle surface, resulting in a large drag on each bristle, and the drag is equally contributed by the pressure and frictional forces. (2) Due to the flow-interference effect, when the bristle number reaches a certain value, a further increase in bristles has little effect on force production but has the disadvantage of increasing wing mass; this means that for a bristled wing of miniature insects, the distribution density of the bristles will not be too large, which agrees with observations.

Details

Language :
English
ISSN :
21583226
Volume :
11
Issue :
4
Database :
OpenAIRE
Journal :
AIP Advances
Accession number :
edsair.doi.dedup.....609f20e0e86daf4a9c7385129708f9ac