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ALGORITHM FOR SPHERICITY ERROR AND THE NUMBER OF MEASURED POINTS 被引量:2
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作者 HE Gaiyun WANG Taiyong ZHAO Jian YU Baoqin LI Guoqin 《Chinese Journal of Mechanical Engineering》 SCIE EI CAS CSCD 2006年第3期460-463,共4页
The data processing technique and the method determining the optimal number of measured points are studied aiming at the sphericity error measured on a coordinate measurement machine (CMM). The consummate criterion ... The data processing technique and the method determining the optimal number of measured points are studied aiming at the sphericity error measured on a coordinate measurement machine (CMM). The consummate criterion for the minimum zone of spherical surface is analyzed first, and then an approximation technique searching for the minimum sphericity error from the form data is studied. In order to obtain the minimum zone of spherical surface, the radial separation is reduced gradually by moving the center of the concentric spheres along certain directions with certain steps. Therefore the algorithm is precise and efficient. After the appropriate mathematical model for the approximation technique is created, a data processing program is developed accordingly. By processing the metrical data with the developed program, the spherical errors are evaluated when different numbers of measured points are taken from the same sample, and then the corresponding scatter diagram and fit curve for the sample are graphically represented. The optimal number of measured points is determined through regression analysis. Experiment shows that both the data processing technique and the method for determining the optimal number of measured points are effective. On average, the obtained sphericity error is 5.78 μm smaller than the least square solution, whose accuracy is increased by 8.63%; The obtained optimal number of measured points is half of the number usually measured. 展开更多
关键词 Sphericity error Minimum zone Data processing Scatter diagram Fit curve
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On Error Analysis and Refinement of the Measurement of Plane-to-Plane Perpendicularity
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作者 WAN Jun 《International Journal of Plant Engineering and Management》 2008年第4期237-241,共5页
The principle of planc-to-plane perpendicularity measuring with coordinate measuring machine (CMM) is described and the main factors that influence the measuring precision are analyzed. The minimum condition method ... The principle of planc-to-plane perpendicularity measuring with coordinate measuring machine (CMM) is described and the main factors that influence the measuring precision are analyzed. The minimum condition method is adopted to eliminate the fitting error of the datum plane. In order to diminish the length error of the object plane, the tactics of measuring some part of the plane and then scale to the whole plane is employed. With large quantity of measuring experiments on fiat plates, the most appropriate number of points in measuring a plane is determined to reduce the sampling error. 展开更多
关键词 CMM perpendicularity fitting error length error sampling error
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Solid Modeling Error : Analysis and Compensation
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作者 Xu Zhigang Huang Kezheng Ai Xing Shan Lianye College of Mechanical Engineering, Shandong University of Technology, Jinan, Shandong, 250061,China 《Computer Aided Drafting,Design and Manufacturing》 1997年第2期81-86,共0页
Two error data fitting schemes,interpolation and least square fitting are explored: the least-square fitting scheme, which is simple in equation and bettr result in compensation, is strongly suggested Then an so-call... Two error data fitting schemes,interpolation and least square fitting are explored: the least-square fitting scheme, which is simple in equation and bettr result in compensation, is strongly suggested Then an so-called “Punishing compensation” scheme is exploited, By means of proportioning,subtacting and recursive compensation, the solid modeling errors may be grealy cut down. Appropriate scheme should be selected according to solid modeling precision requirement. 展开更多
关键词 solid error error fitting error compensation.
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