Brennan, James K., Crampton, Andrew, Jiang, Xiang, Leach, Richard K. and Harris, Peter M. (2005) Approximation of surface texture profiles. Journal of Physics, Series 13. pp. 264-267. ISSN 1742-6596
Metadata only available from this repository.Abstract
In this paper we are interested in the approximation of continuous surface texture profiles defined only at discretely obtained points. A continuous representation is required in order to be able to apply filtration methods that assume uniform data spacing to practical data that in general is not uniformly spaced. By reconstructing surface profiles as natural cubic spline interpolants accurately using numerically stable fitting algorithms, we can provide a mathematically sound basis on which to compute surface texture profile parameters. As an important direct benefit, parameters involving the integrals of surface profiles can be calculated directly from the spline interpolant. Examples are given to illustrate the advantages of using this reconstruction method.
| Item Type: | Article |
|---|---|
| Subjects: | Q Science > QC Physics |
| Schools: | School of Computing and Engineering School of Computing and Engineering > Automotive Engineering Research Group School of Computing and Engineering > Centre for Precision Technologies School of Computing and Engineering > Centre for Precision Technologies > Surface Metrology Group School of Computing and Engineering > Informatics Research Group School of Computing and Engineering > Informatics Research Group > Knowledge Engineering and Intelligent Interfaces School of Computing and Engineering > Informatics Research Group > Software Engineering Research Group School of Computing and Engineering > Informatics Research Group > XML, Database and Information Retrieval Research Group |
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| References: | Taylor Hobson Ltd 2003 Exploring Surface Texture 4th edn (Leicester: Taylor Hobson Ltd) |
| Depositing User: | Briony Heyhoe |
| Date Deposited: | 20 Mar 2008 14:59 |
| Last Modified: | 10 Dec 2010 13:31 |
| URI: | http://eprints.hud.ac.uk/id/eprint/589 |
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