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一种圆度误差最小区域评价方法 被引量:2

An Evaluation Alogorithm Based on Minimum zone Circle for Roundness Error
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摘要 针对圆度误差的评价方法,介绍一种利用最小区域法评价圆度误差的计算方法。研究最小区域圆度误差评价机理,建立基于弦线截交关系的最小区域圆度误差评价模型,并得出了利用弦线相对变化搜索特征点的方法。通过内、外接圆的两次弦线变换关系,利用弦线变换产生的虚拟中心可以准确确定最小区域圆的"2+2"特征关系,达到了快速、精确利用最小区域法评价圆度误差的目的。通过分析表明,基于弦线截交关系的最小区域圆度误差评价方法计算效率高、易于实现且具有较高的评定精度,也为圆度误差评价提供一种新的方法和思路。 Aiming at roundness error evaluating,this paper introduces a fast and accurate method of searching center of minimum zone circle(MZC).In order to evaluate roundness error accurately,evaluation mechanism of minimum zone circle for roundness error is studied,and an evaluation model of measuring computing based on the intersecting chord is established,to get a search method for feature points by relative change of chord length.Through chord's twice transform relationships of inscribed circle and circumscribed circle,the virtual center which is produced by the intersecting chord can determine the "2+2" characteristic model of MZC accurately.As a result,the alogorithm of using geometrical symmetry of intersecting chord to quickly evaluate roundness error is obtained,which means making the evaluation more accurate and reliable.The analysis data and results indicate that the algorithm has high computing speed and evaluating precision,thus providing a new strategy and means for roundness error evaluation.
出处 《组合机床与自动化加工技术》 北大核心 2011年第7期48-51,共4页 Modular Machine Tool & Automatic Manufacturing Technique
基金 国家科技重大专项资助项目(2009ZX04001-051) 国家自然科学基金资助项目(51075323)
关键词 圆度误差 最小区域评价 弦线截交 roundness error minimum zone circle intersecting chord
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参考文献8

  • 1中国国家标准化管理委员会.GB/T1958-2004产品几何量技术规范(GPS)形状和位置公差检测规定[S].北京:中国标准出版社,2005.
  • 2全国金属切削机床标准委员会.JB/T9924-1999磨削表面波纹度[S].北京:机械工业出版社,2003
  • 3彭晓南,刘飞,雷贤卿.一种利用坐标测量机实现圆度误差评价的方法[J].仪器仪表学报,2008,29(8):1654-1658. 被引量:17
  • 4Kirsten Carr, Placid Ferreirat. Verification of fromtolerances Part Ⅱ : Cylindricity and straightness of a median line [ J].Precision Engineering, 1995,17 : 144 - 156.
  • 5K Kim,S Lee, H-B Iung. Assessing Roundness Errors Using Discrete Voronoi Diagrams [ J ]. The International Journal of Advanced Manufacturing Technology ,2000,16:559 - 563.
  • 6李子芳,崔长彩,车仁生,黄庆成,叶东.基于遗传算法的圆度公差评定法与采用最小二乘法评定的比较(英文)[J].光学精密工程,2003,11(3):256-261. 被引量:9
  • 7Saul I. Gass. Fitting Circles and Spheres to Coordinate Measuring Machine Data [ J ]. The International Journal of Flexible Manufacturing Systems, 1998 ( 10 ) :5 - 25.
  • 8刘飞,彭晓南.最小外接球法球度误差评价与实现[J].机械工程学报,2009,45(9):243-248. 被引量:8

二级参考文献32

  • 1田社平,邵(日文).圆度误差的全局评价方法[J].仪器仪表学报,2003,24(z2):10-11. 被引量:5
  • 2陈飒,李郝林.基于改进遗传算法的圆度误差评定[J].机械设计与制造,2006(1):20-21. 被引量:9
  • 3刘顺芳,倪素环.最小外接圆法评定圆度误差值的计算机实现方法[J].计量技术,2006(2):26-29. 被引量:5
  • 4崔长彩,黄富贵,张认成,李兵.粒子群优化算法及其在圆度误差评定中的应用[J].计量学报,2006,27(4):317-320. 被引量:18
  • 5ASME Y 14.5M Dimensioning and tolerancing[S].New York:The American Society of Mechanical Engineers,1994.
  • 6CHEN C K,LIU C H.A study on analyzing the problem of the spherical form error[J].Precision Engineering,2000,24:119-126.
  • 7SAMUEL G L,SHUNMUGAM M S.Evaluation of spher-icity error from form data using computational geometric techniques[J].International Journal of Machine Tools & Manufacture.2002,42:405-416.
  • 8WEN Xiulan,SONG Aiguo.An immune evolutionary algorithm for sphericity error evaluation[J].International Journal of Machine Tools & Manufacture,2004,44:1 077-1 084.
  • 9WANG Musong,HOSSEIN CHERAGHI S,ABU MASUD S M.Sphericity error evaluation:theoretical derivation and algorithm development[J].IIE Transactions,2001,33:281-292.
  • 10CARR Kirsten,FERREIRAT Placid.Verification of fro-mtolerances Part Ⅱ:Cylindricity and straightness of a median line[J].Precision Engineering,1995,17:144-156.

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