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基于逐次二点法三坐标测量机直线度运动误差的测量 被引量:1

Measurement of Straightness Motion Error for CMM Based on Sequential Two Points Method
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摘要 分析了逐次二点法在三坐标测量机直线度运动误差测量方面的可行性,介绍了逐次二点法的测量原理,并定量分析了传感器及安装引起的误差。对现有的三坐标测量机进行测量,结果表明,采用逐次二点法对直线度运动误差测量实用可靠,可以满足测量的要求。 The feasibility of measurement of straightness motion error for CMM based on Sequential Two Points Method was researched,the principle of measurement of Sequential Two Points Method was introduced and errors from the misalignment and adjustment sensors were analyzed quantificationally.According to the straightness motion error for existing CMM,the results indicated that the method of Sequential Two Points to measure straightness motion error,which can content with the requirements of the measurement accaracy,is practical and reliable.
作者 杨贝 何伟铭
出处 《宇航计测技术》 CSCD 2012年第6期4-8,共5页 Journal of Astronautic Metrology and Measurement
关键词 逐次二点法 三坐标测量机 直线度运动误差 导轨 Sequential Two Points Method(STPM) CMM Straightness motion error Slide
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  • 1李圣怡,谭捷,潘培元.精密三点法——在线测量精密机床直线度的新方法[J].国防科技大学学报,1993,15(3):103-108. 被引量:7
  • 2高春甫,邬敏.粗糙表面精度测量系统的研究[J].光学精密工程,2005,13(6):697-702. 被引量:17
  • 3黄富贵.凸轮升程误差在三坐标测量机上的精确测量[J].光学精密工程,2006,14(1):111-115. 被引量:4
  • 4崔长彩,黄富贵,张认成,李兵.粒子群优化算法及其在圆柱度误差评定中的应用[J].光学精密工程,2006,14(2):256-260. 被引量:20
  • 5[1]Gao Wei, Jun Yokoyama, Hidetoshi Kojima, et al.Precision measurement of cylinder straightness using a scanning multi-probe system [J].Pre Eng, 2002,26:279-288.
  • 6[2]Kiyono S, Asakawa Y, Inamoto M, et al.A differential laser autocollimation profile for on-machine measurement [J].Pre Eng, 1993, 15(2):68-76.
  • 7[3]Gao W, Kiyono S.Development of an optical probe for profile measurement of mirror surfaces [J].Opt Eng,1997,36(12):3360-3366.
  • 8[4]Tanaka H, Tozawa K, Sato H, et al.Application of a new straightness measurement method to large machine tool [J].Annals of the CIRP,1981,30(1):455-459.
  • 9[5]Tozawa K, Sato H , O-hori M.A new method for the mea- surement of the straightness of machine tools and machined work [J] .Trans ASME Mech Design,1982,104:587-592.
  • 10[6]Tanaka H , Sato H.Extensive analysis and development of straightness measurement by sequential-two-point method [J].Trans ASME J Engng Industry, 1986,108:176-182.

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  • 1欧阳健飞,刘万里,闫勇刚,梁智勇.激光跟踪仪坐标测量精度的研究[J].红外与激光工程,2008,37(S1):15-18. 被引量:37
  • 2张善锺,于瀛洁,张之江.直线度平面度测量技术[M].北京:中国计量出版社,1997.
  • 3Herv Delingette. On smoothness measures of active con- tours and surfaces[A]. Proc. of Variational and Level Set Methods in Computer Vision, 200t. Proceedings. IEEE Workshop on[C]. 2001,1-8.
  • 4Samuel G L, Shunmugam M S. Evaluation of straightness and flatness error using computational geometric tech- niques[J]. Computer-Aided Design, 1999, ( 31 ) : 829-843.
  • 5Jyunping Huang. An efficient approach for solving the straightness and the flatness problems at large number of data points[J]. Computer-Aided Design, 2003, ( 35 ) : 15-.
  • 6Sohyung Cho, Joon-Young Kim. Straightness and flatness evaluation using data envelopment analysis[J]. The Inter- national Journal of Advanced Manufacturing Technology, 2012,(63):731-70.
  • 7Gyula Hermann. Simple procedure for minimum zone e- valuation of straightness and flatness[A. Proc. of 5th SI- ovakian-Hungarian Joint Symposium on Applied Machine ntelligence and Informatics[C]. 2007, ( 1 ) ; 397-406.
  • 8Gyula Hermann. Robust convex hull-based algoritm for straightness and flatness determination in coordinate measuring[J]. Acta Polytechnica Hungarica, 2007,4 ( 4 ) 111-120.
  • 9Cuia C, Lia T, Blunta L A, et al. The assessment of straightness and flatness errors using particle swarm op- timization[C]. 12th CIRP Conference on Computer Aided Tolerancing, 2013, ( 1 ) : 271-275.
  • 10Hossein Cheraghi S, Huay SLim Saied motavallit straightness and flatness tolerance evaluation an optimi- zation approach [J]. Precision Engineering, 1996, 18 (1):30-37.

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