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首页> 外文期刊>Nuclear Instruments & Methods in Physics Research. Section A, Accelerators, Spectrometers, Detectors and Associated Equipment >The analysis of shape data including normalization and the impact on prompt fission neutron spectrum measurements
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The analysis of shape data including normalization and the impact on prompt fission neutron spectrum measurements

机译:分析形状数据,包括归一化及其对裂变中子能谱测量的影响

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While measurements of physical quantities contain an intrinsic absolute scale based on details of the experiment, sometimes only the value of each measured data point relative to the others, i.e., the shape, is of interest. In contrast to absolute measurements of quantities like nuclear cross sections, shape measurements are unique in that the result is contained entirely in the relative value of each measured point with respect to all others. This fundamental attribute of shape data is sometimes discussed by data evaluators, but it is common that shape data are reported by experimenters with covariances directly from the raw data as though an absolute measurement has been performed, thereby misrepresenting the true knowledge of the measured shape. A normalization procedure must be carried out including careful covariance propagation in order to accurately represent the uncertainty in a measured shape. Known consequences of this procedure, such as the exclusion of constant fully-correlated uncertainties, are sometimes applied ad hoc to shape data. However, normalization also produces features of shape data that are otherwise difficult to apply, such as partial exclusion of strongly-correlated uncertainty sources, a redistribution of uncertainties across data points, and consistency of the covariance matrix obtained when combining separate shape measurements. In this work all of the above features are shown in a generalized fashion and exhibited using prompt fission neutron spectrum data from the Chi-Nu experiment with recommendations for analysis of future shape measurements.
机译:虽然物理量的测量包含基于实验细节的固有绝对比例,但有时仅关注每个测量数据点相对于其他数据点的值(即形状)。与绝对测量(如核横截面)相比,形状测量的独特之处在于结果完全包含在每个测量点相对于所有其他点的相对值中。形状数据的这种基本属性有时会由数据评估人员讨论,但是通常情况下,实验人员会直接从原始数据报告形状数据,就好像已经执行了绝对测量一样,具有协方差,从而错误地表示了所测量形状的真实知识。必须执行包括仔细的协方差传播在内的归一化程序,以便准确表示测量形状中的不确定性。有时会临时应用此过程的已知结果,例如排除恒定的完全相关不确定性,以塑造数据。但是,归一化还会产生形状数据的特征,这些特征否则很难应用,例如部分排除强相关的不确定性源,不确定性在数据点之间的重新分布以及组合单独形状测量时获得的协方差矩阵的一致性。在这项工作中,上述所有特征均以概括的方式展示,并使用来自Chi-Nu实验的迅速裂变中子光谱数据进行了展示,并提出了对未来形状测量进行分析的建议。

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