Experiment about drag reduction of bionic non-smooth surface in low speed wind tunnel
Source abstract
Abstract
The body surface of some organisms has non-smooth structure, which is related to drag reduction in moving fluid. To imitate these structures, models with a non-smooth surface were made. In order to find a relationship between drag reduction and the non-smooth surface, an orthogonal design test was employed in a low speed wind tunnel. Six factors likely to influence drag reduction were considered, and each factor tested at three levels. The six factors were the configuration, diameter/bottom width, height/depth, distribution, the arrangement of the rough structures on the experimental model and the wind speed. It was shown that the non-smooth surface causes drag reduction and the distribution of non-smooth structures on the model, and wind speed, are the predominant factors affecting drag reduction. Using analysis of variance, the optimal combination and levels were obtained, which were a wind speed of 44 m/s, distribution of the non-smooth structure on the tail of the experimental model, the configuration of riblets, diameter/bottom width of 1 mm, height/depth of 0.5 mm, arranged in a rhombic formation. At the optimal combination mentioned above, the 99% confidence interval for drag reduction was 11.13 % to 22. 30%.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Surface Modification and Superhydrophobicity · Aerodynamics and Fluid Dynamics Research · Adhesion, Friction, and Surface Interactions
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (20)
Show source-provided references
1. Tong J, Ren L, Chen B. Geometrical Morphology, Chemical Constitution and Wetability of Body Surfaces of Soil Animals. International Agricultural Engineering Journal, 1994, 3(1, 2): 59–68.
2. Ren L, Chen D, Hu J. Initial Analysis on the Law of Reducing Adhesion of Soil Animals. Transactions of the Chinese Society of Agricultural Machinery, 1990, 21(1): 15–20.
3. Li Jian-qiao, Sun Jiu-rong, Ren Lu-quan, Chen Bing-cong. Sliding Resistance of Plates with Bionic Bumpy Surface Against-soil. Journal of Bionics Engineering, 2004, 1(4): 207–214.
4. Sun Jiu-rong, Li Jian-qiao, Cheng Hong, Dai Zhen-dong, Ren Lu-quan. Restudies on Body Surface of Dung Beetle and Application of its Bionics Flexible Technique. Journal of Bionics Engineering, 2004, 1(1): 53–60.10.1007/BF03399454 ↗
5. Cong Q, Ren L, Wu L, Chen B. Taxonomic Research on Geometric Non-smooth Animal Surface Shapes. Transactions of the Chinese Society of Agricultural Engineering, 1992, 8(2): 7–12.
6. Miklosovic D S, Murray M M, Howie L E, Fish F E. Leading Edge Tubercles Delay Stall on Humpback Whale (Megaptera Novaeangliae) Flippers. Physics of Fluids, 2004, 16(5): 39–4210.1063/1.1688341 ↗
7. Dinkelacker A, Nitschke-Kowsky P, Reif W-E. On the Possibility of Drag Reduction with the Help of Longitudinal Ridges in the Walls. In: Liepmann H W, Narasimha R (eds) Proceedings of the IUTAM Symposium on Turbulence Management and Relaminarization, Bangalore, India 1987. Springer, Berlin Heidelberg, New York. 1988.
8. Nitschke P. Experimentelle Untersuchung Der Turbulenten Strömung in Glatten AndläNgsgerillten Rohren. Max-Planck-Institut für Stromungsforschung, Experimental Investigation of the Turbulent Flow in Smooth and Longitudinally Grooved Tubes. Göttingen, Report 3/1983, 1983, 1984, Transl: NASA TM 77480.
9. Reif W-E, Dinkelacker A. Hydrodynamics of the Squamation in Fast Swimming Sharks. Neues Jahrbuch für Geologie und Palaeontologie, Abhandlungen, 1982, 164: 184–187.10.1127/njgpa/164/1982/184 ↗
10. Reif W-E. Squamation and Ecology of Sharks. Courier Forschungsinstitut Senckenberg, Frankfurt, 1985, pp78.
11. Walsh M J. Drag Reduction of V-groove and transverse Curvature Riblets. In: Hough G R (ed) Viscous Flow Drag Reduction. Progress in Astronautics and Aeronautics, AIAA, New York, 1980, 72: 168–184.
12. Walsh M J. Riblets. In: Bushnell D M, Hefner J N (eds) Viscous Drag Reduction in Boundary Layers. Progress in Astronautics and Aeronautics, AIAA, Washington, 1990, 123: 203–262.
13. Lee S J, Lee S H. Flow Field Analysis of a Turbulent Boundary Layer Over a Riblet Surface. Experiment in Fluids, 2001, 30(2): 153–166.10.1007/s003480000150 ↗
14. Bechert D W, Bruse M, Hage W, Meyer R. Fluid Mechanics of Biological Surfaces and Their Technological Application. Naturwissenschaften, 2000, 87: 157–171.10.1007/s001140050696 ↗
15. Barthlott W, Neinhuis C. Purity of the Sacred Lotus, or Escape from Contamination in Biological Surfaces. Planta, 1997, 202: 1–8.10.1007/s004250050096 ↗
16. Bechert D W, Bartenwerfer M. The Viscous Flow on Surfaces with Longitudinal Ribs. Journal of Fluid Mechanics, 1989, 206: 105–129.10.1017/S0022112089002247 ↗
17. Bechert D W, Bruse M, Hage W. Experiments with Three-dimensional Riblets as an Idealized Model. Experiment in Fluids, 2000, 28(5): 403–412.10.1007/s003480050400 ↗
18. Bechert D W, Bruse M, Hage W, Van Der Hoeven JGT, Hoppe G. Experiments on Drag-reducing Surfaces and Their Optimization with an Adjustable Geometry. Journal of Fluid Mechanics, 1997, 338: 59–87.10.1017/S0022112096004673 ↗
19. http://www.natures-spirit.com/pages/stock/hwa/hwa0515.html [2005-03-15]
20. Ren L. Optimum Design and Analysis of Experiments, (2nd ed). Higher Education Press, Beijing, 2003, pp81–86.