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Medium term stability investigation of polymer step gauges for CT scanner verification

机译:用于CT扫描仪验证的聚合物步距计的中期稳定性研究

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摘要

A miniature step gauge fabricated using a material for dental applications was previously used at DTU as a reference object for instrument verification in optical 3D scanning and Computed Tomography (CT). Initial material investigations had indicated a good metrological compatibility but a later stability investigation showed that the material was not hard and stable enough to be used for reference objects. In order to achieve better performance mechanical properties and stability, two other polymer materials, polyetheretherketone (PEEK) and polyphenylene sulphide (PPS), were selected. Five miniature step gauges of each material were manufactured using milling. A tactile CMM and grade I steel gauge blocks were used for calibration. A practical approach inspired by the PUMA method was used for uncertainty estimation, as a simplification of the GUM approach. The long term stability of the step gauges was monitored through reproduced measurements of 10 groove distances for each step gauge, both uni-directionally and bi-directionally, carried out eight times over approximately one year. The stability investigation showed for PPS deviations below 3 μm and expanded uncertainties (k=2) below 5 μm while 4 μm and 7 μm, respectively, were obtained for PEEK. The En value normalised with respect to the estimated uncertainty was computed according to ISO 17043 guidelines. The estimated | En| values are generally in the acceptable range for both polymer materials, with a calculated average of | En| = 0.2.
机译:使用牙科应用材料制造的微型台阶规曾在DTU中用作光学3D扫描和计算机断层扫描(CT)中仪器验证的参考对象。最初的材料研究表明其良好的计量兼容性,但后来的稳定性研究表明,该材料的硬度和稳定性不足以用作参考对象。为了获得更好的性能,机械性能和稳定性,选择了另外两种聚合物材料,聚醚醚酮(PEEK)和聚苯硫醚(PPS)。每种材料的五个微型台阶规通过铣削制造。触觉CMM和I级钢量规用于校准。由PUMA方法启发而来的实用方法用于不确定性估计,以简化GUM方法。通过重复测量每个踏板的10个凹槽距离(单向和双向)来监测踏板的长期稳定性,在大约一年的时间内进行了八次。稳定性研究表明,PPS偏差低于3μm,扩展不确定度(k = 2)低于5μm,而PEEK分别获得4μm和7μm。根据ISO 17043指南计算相对于估计不确定度标准化的En值。估计|恩|两种聚合物材料的数值通常都在可接受的范围内,计算出的平均值为|。恩| = 0.2。

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