The Calibrations of Verticality Error for Articulated Coordinate Measuring Machine's Adjacent Linear Axis

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Abstract:

Coordinate measuring machine is a kind of test instrument in high precision. The accuracy is the important performance parameter. A method is proposed to realize the calibration of verticality error for adjacent linear axis about Articulated Coordinate Measuring Machine. The straightness error of two linear axis can be obtained based on Least Squares method through measuring points in their measuring range with a square box in high precision. So the verticality error can be calculated quickly according to mathematical equation. Experiment proves that the calibration method can get the verticality error rightly and effectively. At the same time, a foundation has been done for later error compensation about linear axis.

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3713-3716

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October 2013

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© 2014 Trans Tech Publications Ltd. All Rights Reserved

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[1] Huang S T, Fan C, Wu J H. An new minimum zone methods for evaluation straightness errors[J]. Precision Engineering, 1993, 15(3): 158-165.

DOI: 10.1016/0141-6359(93)90003-s

Google Scholar

[2] Fei Ye-Tai; Xie Shao-Feng; Chen Xiao-Huai Symmetrizable connection and combined calibration method for accuracy measurement of CMM [J],The International Society for Optical Engineering, v 2101, n 2, pp.1462-4, (1993).

DOI: 10.1117/12.156430

Google Scholar

[3] Cheraghi S H, Lim H S, Motavalli S. Straightness and flatness tolerance evaluation: an optimization approach. Precision Engineering, (1996).

DOI: 10.1016/0141-6359(95)00033-x

Google Scholar

[4] Lee M K. A new convex-hull based approach to evaluating flatness tolerance. Computer-Aided Design. (1997).

DOI: 10.1016/s0010-4485(97)00041-9

Google Scholar

[5] Jyunping Huang. An Efficient Approach for Solving the Straightness and the Flatness Problems at LargeNumber of Data Point [J]. Computer - aided Design, 2003, 35: 15- 25.

DOI: 10.1016/s0010-4485(01)00172-5

Google Scholar

[6] Abbe,M.; Takamasu,K.; Ozono,S.; Sawabe, M. Geometric calibration of CMM by utilizing spatial coordinate comparison[J]. Journal of the Japan Society of Precision Engineering, v66, n3, pp.483-8, March (2000).

DOI: 10.2493/jjspe.66.483

Google Scholar

[7] Osawa, Sonko; Busch, Konrad; Franke, Matthias; Schwenke, Heinrich. Multiple orientation technique for the calibration of cylindrical workpieces on CMM [J]. Precision Engineering, v29, n1, pp.56-64, January (2005).

DOI: 10.1016/j.precisioneng.2004.04.006

Google Scholar

[8] Zhong, Weihong; Ma, Xiushui; Li, Yingdao; Li, Yuan. Design and calibration of an elastically guided CMM axis with nanometer repeatability[J]. Advances in Precision Instrμmentation and Measurement, v103, pp.366-371, (2012).

Google Scholar