Research on the Simulation of Friction Material Surface Topography

Article Preview

Abstract:

Through analysis and research on the surface topography of reinforced copper matrix composite materials, taking advantage of fractal statistical method to discuss distribution law about characteristics parameter which symbolizes the asperity, combining Monte-Carlo method with fractal theory to set up mathematics model of characteristics parameter which symbolizes size of asperity , talking about the construction of iterated function system in fractal interpolated theory, a easy realizable friction materials surface topography simulation algorithm was put forward.

You might also be interested in these eBooks

Info:

Periodical:

Advanced Materials Research (Volumes 774-776)

Pages:

707-710

Citation:

Online since:

September 2013

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2013 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] Feng Li Xie Peilin. Simulation of Surface Micro-topography Based on Fractal Geometry and Calculating of Adhesive Elastic Contact[J].  Lubrication Engineering, 2007, 32(6): 74-77.

Google Scholar

[2] Chen Guoan, Ge Shirong. Fractal In terpolation Simulation of Rough Surface Prof iles[J], TRIBOLOGY, 1998, 18(4): 346-350.

Google Scholar

[3] Barnsley M F. Fractal Functions and Interpolation [J]. Constructive Approximation, 1986, 2(2): 303-329.

DOI: 10.1007/bf01893434

Google Scholar

[4] Gao Hui-xuan. Statistical Calculation. Peking Univer- sity Publishing House, (1995).

Google Scholar

[5] B.B. Mandelbrot, The Fractal Geometry of Nature [M], New York, Freeman, (1982).

Google Scholar

[6] Wang Xing. Nonparametric Statistics[M]. Beijing: Tsinghua University Press, (2009).

Google Scholar

[7] Majumdar A, Bhushan B. Fractal model of elastic-plastic contact between rough surfaces [J]. Journal of Tribology (ASME), 1991, 113: 1–11.

DOI: 10.1115/1.2920588

Google Scholar

[8] Mingqing Zou, Boming Yu, Yongjin Feng, Peng Xu. A Monte Carlo Method for Simulating Fractal Surfaces [J]. Physica A, 2007, 386: 176-186.

DOI: 10.1016/j.physa.2007.07.058

Google Scholar

[9] Li Shuigen. Fractal[M]. Higher Education Press, 2004. 4.

Google Scholar

[10] ZHAO Rui, YE Zheng-lin, LIU Ming. Fractal Interpolation Surface of Affine IFS Based on Dissection of Triangle [J]. Mathematics in Practice and Theory, 2007, 37 (18): 128-132.

Google Scholar