期刊文献+

圆柱度误差及其评定方法综述 被引量:6

Cylindricity Error and Its Evaluation Methods Review
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摘要 针对圆柱度误差评定的特点,建立了四种圆柱度误差的数学模型,并将已有的圆柱度误差评定方法进行归纳分类,总结了各种方法的评定特点,同时阐述了圆柱度误差评定的最新研究成果即基于改进遗传算法的圆柱度误差评定,该成果可以推广应用到其它形状误差的评定。
机构地区 南京工程学院
出处 《计量与测试技术》 2006年第12期1-2,共2页 Metrology & Measurement Technique
基金 江苏省教育厅自然科学研究计划资助项目(05KJB460036)
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参考文献9

  • 1温秀兰,宋爱国.基于改进遗传算法评定圆柱度误差[J].计量学报,2004,25(2):115-118. 被引量:31
  • 2王恺.形状和位置公差标准应用指南[M].北京:中国标准出版社,1999,341—359.
  • 3Carr K, Ferreira P. Verification of form tolerances Part Ⅱ: Cylindricity and straightness of a median line [ J]. Precision Engineering. 1995,17 : 144 -156.
  • 4Murthy T S R. A comparison of different algorithms for cylindrlcity evaluation[ J]. International Journal of Machine Tools and Manufacture t, 1982,22(2) :283 -292.
  • 5Lai J ,Chen I. Minimum zone evaluation of circles and cylinders[ J]. International Journal of Machine Tools and Manufacture. 1996,36:435 -451.
  • 6Chen C K,Wu S C. A method for measuring and separating cylindrical and spindle errors in machine tool rotational parts[J]. Meas Sci Technol,1999,10:76 - 83.
  • 7Chou SY, Sun CW. Assessing cylindriclty for oblique cylindrical features[ J ]. International Journal of Machine Tools and Manufacture,2000,40:327-341.
  • 8Zhu LM, Ding H. Application of kinematic geometry to computational metrology:distancc function based hierarchical algorithms for cylindricity evaluation [ J ]. International Journal of Machine Tools and Manufacture,2003,42 : 203-215.
  • 9Lai H Y,Jywe W Y,Chen C K and Liu C H. Precision modeling of form errors for cylindricity evaluation using genetic algorithms[ J]. Precision Engineering,2000,24(4) :310 -319.

二级参考文献10

  • 1Murthy T S R. A comparison of different algorithms for cylindricity evaluation [J]. Int J Mach Tools & Manufact, 1982, 22(2): 283-292.
  • 2Lai J Y , Chen I H. Minimum zone evaluation of circles and cylinders [J]. Int J Mach Tools & Manufact, 1996, 36(4): 435-451.
  • 3Chen C K, Wu S C. A method for measuring and separating cylindrical and spindle errors in machine tool rotational parts [J]. Meas Sci Technol, 1999, 10: 76-83.
  • 4Holland J H. Adaptation in natural and artificial system [M]. Ann Arbor, MI: University of Michigan Press, 1975.
  • 5Lai H Y, Jywe W Y, Chen C K , Liu C H. Precision modeling of form errors for cylindricity evaluation using genetic algorithms [J]. Prec Eng, 2000, 24 (4): 310-319.
  • 6Satoh H, Yamamura M, Kobayashi S. A new generation alternation model of genetic algorithms and its assessment [J]. Japanese Society for Artificial Intelligence, 1997, 12(5): 734-744 (in Japanese).
  • 7Eshelman L J, Schaffer J D. Real-coded Genetic Algorithms and Interval-schemata. Foundations of Genetic Algorithms2 [M]. San Mateo, CA: Morgan Kaufman Publishers, 1993,187-202.
  • 8Carr K, Ferreira P. Verification of form tolerances Part Ⅱ: Cylindricity and straightness of a median line [J]. Prec Eng, 1995, 17(2): 144-156.
  • 9Carr K, Ferreira P. Verification of form tolerances. Part Ⅰ: Basic issues, flatness, and straightness [J]. Prec Eng, 1995, 17(2): 131-141.
  • 10王恺.形状和位置公差标准应用指南 [M].北京:中国标准出版社,1999.341-359.

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同被引文献47

引证文献6

二级引证文献10

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