Normal Contact Stiffness Fractal Geometric Model Based on the Gamma Distribution of Rough Joint Surface

Jing Fang Shen; Ke Xiang  Wu; Fei Yang

doi:10.4028/www.scientific.net/AMR.760-762.2064

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HomeAdvanced Materials ResearchAdvanced Materials Research Vols. 760-762Normal Contact Stiffness Fractal Geometric Model...

Normal Contact Stiffness Fractal Geometric Model Based on the Gamma Distribution of Rough Joint Surface

Abstract:

In this article, according to WenShuHua and Zhangxueniang fractal model, we point out the deficiency. Based on the fractal theory and Zhang, Wens contact stiffness fractal model, this paper puts forward Gamma distribution of rough joint surface normal contact stiffness. This paper considers micro convex body for ellipsoid, contact area for elliptic. This is slightly convex body for sphere hypothesis is more close to the actual situation. At the same time by using statistics theory, considering the contact ellipse long, short axis a and b are greater than zero, the assumption of a and b to two-dimensional Gamma distribution, it is more suitable for engineering practice.

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Periodical:

Advanced Materials Research (Volumes 760-762)

Pages:

2064-2067

DOI:

https://doi.org/10.4028/www.scientific.net/AMR.760-762.2064

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Online since:

September 2013

Authors:

Jing Fang Shen, Ke Xiang Wu, Fei Yang

Keywords:

Contact Stiffness, Ellipsoid Statistical Theory, Fractal Model, Gamma Distribution, Micro Convex Body

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References

[1] Ge Shirong, Zhu Hua. Tribology fractal. Beijing: mechanical industry press, (2005).

Google Scholar

[2] Chang, Huang Meiyu, Wen Shuhua. Combined with surface contact stiffness parting model. Journal of agricultural machinery, 2000, vol. 31 (4) , p.89–91.

Google Scholar

[3] Chang, etc. Rough surface normal contact stiffness of fractal model. Journal of applied mechanics, (2000).

Google Scholar

[4] Wen Shuhua, chang, Wu Meixian, Wen XiaoGuang, Wang PengYun. Joint surface normal contact stiffness fractal model and simulation [J]. Journal of agricultural machinery, 2009, 12 (11).

Google Scholar

[5] Wang S, Kommvopoulos K. A Fractal Theory of the Interfacial Temperature Distribution in the Slow Sliding Regime: Part I—Elastic Contact and Heat Transfer Analysis. ASME Journal of Tribology, 1994, vol. 116, p.812~823.

DOI: 10.1115/1.2927338

Google Scholar

[6] Zhu Hong. Mechanical joint surface tangential contact stiffness research. Xian university of science and technology thesis. 2012 01.

Google Scholar