A Fractal Model of the Semi-Fixed Abrasive Plate Surface Topography

Article Preview

Abstract:

In order to kinematic simulate the lapping process with the semi-fixed abrasive plate; a fractal modeling of the semi-fixed abrasive lapping abrasive plate’s surface topography is presented in this paper. A numerical procedure for effectively generating the semi-fixed abrasive lapping abrasive plate surface topography is suggested. The procedure is based on the fractal characteristic of the semi-fixed abrasive plate and the fractal dimension was obtained from the measured structure function of the abrasive plate surface used the Digital Microscope Resources Center. Numerical examples are used to illustrate the viability of the approach. It would be powerful to describe the complex interaction of the abrasive plate and workpiece.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

96-100

Citation:

Online since:

July 2011

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2011 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] H.K. Tonshoff, J. Peters, I. Paul: Annals of CIRP, Vol. 41(1992), pp.677-688.

Google Scholar

[2] J.A. Badger A.A. Torrance: International Journal of Machine Tools and Manufacture, Vol. 40(2000), pp.1099-1120.

Google Scholar

[3] T.A. Nguyen, D.L. Butler: International Journal of Machine Tools & Manufacture, Vol. 45(2005), pp.1321-1328.

Google Scholar

[4] I. Inasaki: Annals of CIRP, Vol. 25(1996), pp.333-337.

Google Scholar

[5] Y.D. Gong, B. Wang: Thin Solid Films, Vol. 437(2003), pp.176-181.

Google Scholar

[6] S.M. Pandit S.M. Wu: ASME Journal of Engineering for Industry , Vol. 95B(1973), pp.821-826.

Google Scholar

[7] E.J. Salisbury, K.V. Domala, K.S. Moon, M.H. Miller and J.W. Sutherland: Journal of Manufacturing Science and Engineering , Vol. 123 (2001)No. 4 , p.582–590.

Google Scholar

[8] X. Zhou, F. Xi: Modeling and predicting surface roughness of the grinding process [J], International Journal of Machine Tools and Manufacture, Vol. 42(2002)No. 8, p.967–977.

DOI: 10.1016/s0890-6955(02)00011-1

Google Scholar

[9] Ling, F. F: Journal of Rough Surfaces, Vol62(1987)No. 2, pp.2570-2572.

Google Scholar

[10] L. kogut, I. Etsion: Tribol. Trans., Vol. 46(2003), pp.97-121.

Google Scholar

[11] Yan W., Komvopoulos K: Journal of Applied Physics, Vol. 84(1998)No. 7, pp.3617-3624.

Google Scholar

[12] Mandelbort, B. B: The fractal Geometry of Nature (W.H. Freeman, New York 1982).

Google Scholar