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Dimensional Deviation Estimation for Parts with Free-Form Surfaces

机译:具有自由曲面的零件的尺寸偏差估计

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摘要

Dimensional deviation is a prerequisite for improving the manufacturing process of parts with free-form surfaces, for example, the reverse adjustment of the die cavity of turbine blade. Influenced by random noise of the manufacturing process, dimensional variation is inevitable for batch parts. Therefore, it may cause unacceptable error to estimate batch parts dimensional deviation by a single sample. Meanwhile, the optimum sample size for estimating dimensional deviation is difficult to determine. To overcome this problem, a practical method for estimating of dimensional deviation of parts with free-form surface is proposed. Firstly, displacements of the discrete points on part surface are employed to represent dimensional error of the part. Estimating dimensional deviation of parts is actually to estimate the simultaneous confidence intervals of the discrete point displacements. Secondly, Bonferroni simultaneous confidence intervals are adopted to estimate the confidence intervals of the part dimensional deviation. Moreover, the accuracy of the estimation will be continuously improved by increasing samples. Consequently, a practical dimensional deviation estimation method is presented. Finally, a compressor blade is adopted to illustrate the proposed method. The percentage of estimation error of the blade dimensional deviation that is less than 0.05mm, which is the estimation error timit, of all the 100 times sampling experiments is 99%, exceeding the given confidence level of 95%, while the percentage of the existing method is below the confidence level, only 87%.
机译:尺寸偏差是改善具有自由形状表面的零件的制造工艺的先决条件,例如,对涡轮叶片的模腔进行反向调整。受制造过程中随机噪声的影响,批量零件不可避免会出现尺寸变化。因此,通过单个样本估算批零件尺寸偏差可能会导致不可接受的误差。同时,难以确定用于估计尺寸偏差的最佳样本大小。为了克服这个问题,提出了一种实用的方法来估计具有自由曲面的零件的尺寸偏差。首先,利用零件表面上离散点的位移来表示零件的尺寸误差。估计零件的尺寸偏差实际上是为了估计离散点位移的同时置信区间。其次,采用Bonferroni同时置信区间来估计零件尺寸偏差的置信区间。而且,估计的准确性将通过增加样本而不断提高。因此,提出了一种实用的尺寸偏差估计方法。最后,采用压气机叶片来说明所提出的方法。在所有100次采样实验中,小于0.05mm的叶片尺寸偏差的估计误差百分比为99%,超过了给定的置信度95%,这是估计误差timit。方法低于置信度,只有87%。

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  • 来源
    《Mathematical Problems in Engineering》 |2018年第7期|4390284.1-4390284.10|共10页
  • 作者单位

    Northwestern Polytech Univ, Key Lab Contemporary Design & Integrated Mfg Tech, Minist Educ, Xian 710072, Shaanxi, Peoples R China;

    Northwestern Polytech Univ, Key Lab Contemporary Design & Integrated Mfg Tech, Minist Educ, Xian 710072, Shaanxi, Peoples R China;

    Northwestern Polytech Univ, Key Lab Contemporary Design & Integrated Mfg Tech, Minist Educ, Xian 710072, Shaanxi, Peoples R China;

    Northwestern Polytech Univ, Key Lab Contemporary Design & Integrated Mfg Tech, Minist Educ, Xian 710072, Shaanxi, Peoples R China;

    Northwestern Polytech Univ, Key Lab Contemporary Design & Integrated Mfg Tech, Minist Educ, Xian 710072, Shaanxi, Peoples R China;

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