首页> 外文期刊>Advanced Powder Technology: The internation Journal of the Society of Powder Technology, Japan >Theoretical calculation of fundamental uncertainty region based on the maximum and/or the minimum size in the preparation of standard reference particles for particle size measurement
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Theoretical calculation of fundamental uncertainty region based on the maximum and/or the minimum size in the preparation of standard reference particles for particle size measurement

机译:基于最大和/或最小尺寸在制备用于粒径测量的标准参考颗粒中的基本不确定区域的理论计算

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In order to confirm the reliability of particle size measurement technique and to prepare standard reference partides for calibrating particle size measurement devices, experimental and theoretical studies have been conducted through particle size measurement of silica particles having a size range of 0.1-1 μm. A new theoretical equation to calculate fundamental uncertainty region in the case that the maximum and/or the minimum particle size is known, is derived based on a log-normal distribution truncated by the maximum and/or the minimum. Fundamental uncertainty regions calculated based on these truncated size distributions are compared with that calculated based on the perfect log-normal distribution. The relationship between the parameter u to determine the reliability of size distribution and the truncate-parameter g is obtained to get 95% reliability of the measurement. Value of the parameter u is fairly reduced as the truncate-parameter g becomes smaller. Numerical simulation of uncertainty region agreed with the results calculated by the new theoretical equation. Calculations on the silica particles having a size range of 0.1-1 μm have been conducted showing that the uncertainty region based on the known maximum size is slightly smaller compared to that given in the previous paper.
机译:为了确认粒径测量技术的可靠性并准备用于校准粒径测量装置的标准参考部件,已经通过对粒径范围为0.1-1μm的二氧化硅颗粒进行粒径测量来进行实验和理论研究。基于最大和/或最小被截断的对数正态分布,得出了一个新的理论方程式,用于在已知最大和/或最小粒径的情况下计算基本不确定性区域。将基于这些截断的大小分布计算的基本不确定性区域与基于理想对数正态分布计算的基本不确定性区域进行比较。获得用于确定尺寸分布的可靠性的参数u与截断参数g之间的关系,以获得95%的测量可靠性。随着截断参数g变小,参数u的值会相应减小。不确定区域的数值模拟与新理论方程计算的结果一致。已经对尺寸范围为0.1-1μm的二氧化硅颗粒进行了计算,结果表明,基于已知最大尺寸的不确定性区域与先前论文中给出的不确定性区域相比略小。

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