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Is root N a sufficient measure of the standard uncertainty in X-ray spectroscopy?

机译:根部是X射线光谱中的标准不确定性的充分衡量标准的不确定性吗?

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摘要

There is a magnitude larger scatter in the experimental data of fundamental parameters than the claimed error estimate. We give examples from recent compilations of excitation and decay parameter values for the untenable large scatters, indicating methodological problems. One is the improper use of uncertainty estimation. The measured spectrum is not expected to follow Poisson distribution. We report proper statistical uncertainty calculations. It implies a two to five times larger uncertainty but still does not account for the large scatter. The other possible explanation could be rooted in the ill-posed problem of exponential analysis, as radiation measurement belongs to this category. We give evidence from particle-induced X-ray emission and X-ray fluorescence for additional exponential terms, thus leading to multi-exponential analysis. This could explain the large scatter, as the usual square root of counts rule cannot be used for the standard uncertainty. We present a novel approach where discriminators are used to reduce the number of exponentials and the discriminated events are also processed and collected into a separate spectrum. Analyzing both spectra and the live time and dead time clocks allows the determination of the true input counts. It is a non-extended dead time approach. With this approach, we have a much reduced statistical uncertainty, and both the total spectrum and the fractional spectrum have the same uncertainty. As an independent quality assurance tool, the time interval histogram analysis is also presented. Copyright (C) 2017 John Wiley & Sons, Ltd.
机译:在基本参数的实验数据中散布大小比声明的误差估计。我们举例说明了最近的兴奋和衰减参数值的汇编,以便到无法掌管的大散流,表明方法论问题。一个是不确定使用不确定性估计。预计测量的光谱不会跟随泊松分布。我们报告了适当的统计不确定性计算。它意味着两到五倍更大的不确定性,但仍然没有考虑到大的散射。其他可能的解释可以植根于指数分析的不良问题中,因为辐射测量属于该类别。我们提供来自粒子诱导的X射线发射和X射线荧光的证据,以额外指数术语,从而导致多指数分析。这可以解释大散射,因为计数规则的通常平方根不能用于标准的不确定性。我们提出了一种新的方法,其中用于减少指数数量的鉴别者,并且还处理鉴别的事件并收集到单独的光谱中。分析光谱和实时时间和死区时钟允许确定真正的输入计数。这是一个非延长的死区时间方法。通过这种方法,我们有一个统计的不确定性大大降低,并且总光谱和分数谱都具有相同的不确定性。作为独立质量保证工具,还呈现了时间间隔直方图分析。版权所有(c)2017 John Wiley&Sons,Ltd。

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