Design on the Drag Reduction Surface of an Arc-Shaped Revolution Body with the Phyllotactic Pattern

Article Preview

Abstract:

In order to resolve the theorized design problems on the bionic non-smooth drag reduction surface of an arc-shaped revolution body, which mainly include the structure morphology and spatial arrangement of the non-smooth point, a kind of designing method on the bionic non-smooth drag reduction surface is presented based on biological phyllotactic theory, and the mathematical equation of the arrangement of the non-smooth point on the arc-shaped drag reduction surface has been established, the effects of the phyllotactic parameters on the arrangement form and density of the non-smooth point have been discussed, and the arrangement of the non-smooth point on an arc-shaped revolution body surface has been designed by using a 3D software. Research results have shown that the arrangement density of the non-smooth points increases with the decreasing of the phyllotactic coefficient, and the area ratio of the no-smooth point to the surface of revolution body increases with the geometric parameter of the non-smooth point.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

361-366

Citation:

Online since:

January 2013

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2013 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] L. Q. Ren, Q. Cong, J. Tong. Transactions of CSAE Vol. 8(1992), pp.16-22.

Google Scholar

[2] M.J. Walsh. AIAA Journal Vol. 21(1983), p.485~486.

Google Scholar

[3] P. W . Berman. AIAA Journal Vol. 31(1993), pp.1753-1756.

Google Scholar

[4] H.W. Yang, G. Gao. Acta Aeronautica et Astronautica Sinica Vol. 18 (1997), pp.455-457.

Google Scholar

[5] C. C. Zhang, L. Q. Ren, J. Wang , et al . Acta Armament Tarii Vol. 30(2009), pp.1066-1072.

Google Scholar

[6] C. C. Zhang, L. Q. Ren , Q.P. Liu, et al . Acta Aerodynamica Sinica Vol. 26 (2008) , pp.79-84.

Google Scholar

[7] F. F. Shen, W. L. Zhang, D. Z. Li. Journal of North East Forestry University Vol. 34(2006), pp.83-86.

Google Scholar

[8] F. R . Yeatts. Mathematical Biosciences Vol. 187(2004) , pp.205-221.

Google Scholar

[9] Q.L. Hu, W. J. Wang, B. Y. Xin, Analytical Geometry: Press of University of Electronic Science and Technology, (2002).

Google Scholar