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Methodical uncertainty in the two-point measurement of parts prismatic elements linear dimensions

机译:零件棱镜元件线性尺寸两点测量的有条件不确定性

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The article is devoted to the topical problem of the reliability of measurements of geometrical specifications of technical products. The purpose of this article is to improve the quality control of the linear dimensions of the parts by the two-point measurement method. The goal of the article is the study of advanced methodical uncertainties of measurement of linear dimensions of plane-parallel prismatic elements. The method of research is geometric modeling of deviations of the element surfaces form and position in the rectangular coordinate system. The research was carried out for various executive elements with regard to their information content corresponding to the classes of kinematic pairs in the theory of mechanics and the number of constrained degrees of freedom in function of the basic elements. Prismatic elements with informative content 3, 2, 1 and θ (zero) were studied. Uncertainty assessment of two-point measurements were made by comparing the measurements results of linear dimensions and functional dimensions of the element maximum and minimum material constrained by the limits of maximum and minimum. As a result of studies of the two-point measurements accuracy, it is found that the methodical uncertainty is formed when measuring the average size of elements for all types of form deviations. The two-point measurement method cannot account for deviations of the location dimension of the element and therefore its use for items with less than the maximum informativeness creates unacceptably large methodical uncertainties of measurement the maximum, minimum and medium linear sizes. The same methodical uncertainties occur under the arbitration control of the parts linear dimensions by the limit two-point gauges.
机译:本文致力于技术产品几何规范测量可靠性的局部问题。本文的目的是通过两点测量方法改善零件线性尺寸的质量控制。该物品的目标是研究平面平行棱镜元素线性尺寸的高级有条质的不确定性。研究方法是矩形坐标系中的元件表面的偏差和位置的几何建模。关于各种行政元件对其信息内容进行了对应于力学理论的运动成对的信息内容的研究以及基本元素的功能的受约束自由度的数量。研究了具有信息含量3,2,1和θ(零)的棱柱元素。通过比较线性尺寸的测量结果和元件的最大值和最小值的最小材料的功能尺寸的测量结果来进行两点测量的不确定度评估。由于两点测量精度的研究,发现在测量所有类型的形式偏差的元素的平均大小时形成了方法的不确定性。两点测量方法不能解释元素的位置尺寸的偏差,因此其对具有小于最大信息量的物品的用途可以产生不可接受的大型有条质的测量的最大,最小和中型线性尺寸。通过极限两点仪表的部件线性尺寸的仲裁控制下发生相同的有条质的不确定性。

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