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使用迭代重加权最小二乘法求解平面度误差 被引量:1

Using Iterative Reweighted Least Squares (IRLS) Method for Evaluating Flatness Errors
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摘要 提出了几何误差评定的迭代重加权最小二乘(IRLS—It鄄erativeReweightedLeastSquares)算法。该算法采用一个迭代过程求解一系列加权最小二乘问题,并在每一步迭代中按照一定的规则对权系数进行调整,使其逐步逼近最优拉格朗日乘子。对于用CMM(坐标测量机)和其他设备得到的数据,可得到平面度误差的精确值。 This paper presents an iterative reweighed least squares (IRLS) method, which is implemented by sequentially solving a set of weighted least squares problem, with the weighting parameters being updated at each iterate. This method could get the precise value of the flatness error form the data of CMM and other equipment.
作者 薛小强
机构地区 南京工程学院
出处 《中国农机化》 2005年第3期62-63,共2页 Chinese Agricul Tural Mechanization
关键词 平面度 几何误差 迭代重加权最小二乘法 最优拉格朗日乘子 flatness minimum zone error iterative reweighed least squares (IRLS)
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  • 1Cheraghi SH, Lim HS, Motavalli S. Straightness and flatness tolerance evaluation: an optimization approach[J]. Precision Engineering, 1996,18(1):30-37.
  • 2Lee MK. A new convex-huU based approach to evaluating flatness tolerance[J]. Computer-Aided Design, 1997,29(12): 861-868.
  • 3Traband MT, Joshi S, Wysk RA, Cavalier TM. Evaluation of straightness and flatness tolerance using the minimum zone[J].Manufacturing Review, 1989,2(3.):189-195.
  • 4Shunmugam MS. On assessment of geometric errors [J].International Journal of Production Research, 1986,24 (2):413-425.
  • 5Samuel GL, Shunmugam MS. Evaluation of straightness and flatness using computational geometric techniques [Y].Computer-Aided Design, 1999,31:829-843.

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