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Model based analysis of key comparison data

机译:基于模型的关键比较数据分析

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Comparison measurements of physical quantities are sometimes carried out in dependence on a parameter such as frequency or temperature. A parametric model may be available describing the dependence of the measurand on the parameter. In the field of shock and vibration, for example, sensitivities of accelerometers are determined at different frequencies, and a physical model with unknown parameters describing the frequency dependence of the sensitivities is available. The analysis of comparison measurements carried out in dependence on a parameter is treated with the aid of a parametric model describing the dependence on this parameter. In particular, a reference curve can be defined by this model whose parameters are estimated from the comparison data. The task of estimating the model parameters as well as the need to check the conformity of the data and the given model are discussed. Furthermore, it is proposed that the Monte Carlo method be additionally applied in case the underlying model is non-linear. The model based approach is applied to data from a regional key comparison of accelerometer calibrations at different frequencies; the unknown model parameters have been determined by weighted least squares. The conformity of data and model is assessed by a X~(2)-criterion. Application of the Monte Carlo method shows that for this particular non-linear model the propagation of uncertainties is in good agreement with the propagation of probability density functions. The results obtained are compared to those obtained by separate analysis of the data at the individual frequencies. In particular, the results of consistency checks obtained when separately analyzing the data at each frequency are compared to the result of a consistency check offered by the model based approach. Finally, the data are analyzed assuming certain correlation patterns to examine the effects in case correlations of the data are taken into account.
机译:物理量的比较测量有时会根据诸如频率或温度的参数进行。参数模型可以用于描述测量的依赖性在参数上。例如,在冲击和振动领域,例如,加速度计的灵敏度在不同的频率下确定,并且具有描述敏感度的频率依赖性的未知参数的物理模型。借助于描述对该参数的依赖性的参数模型,对根据参数进行的比较测量进行分析。特别地,可以通过该模型来定义参考曲线,该模型是从比较数据估计的参数。讨论了估计模型参数的任务以及检查数据的符合性和给定模型的需要。此外,建议在底层模型是非线性的情况下另外应用的蒙特卡罗方法。基于模型的方法应用于不同频率的加速度计校准的区域关键比较数据;未知的模型参数已经由加权最小二乘确定。数据和模型的符合性是通过X〜(2)克定的。的蒙特卡罗方法示出的应用程序,对于该特定的非线性模型的不确定性的传播是在与概率密度函数的传播良好的一致性。将获得的结果与通过单独分析单独频率的数据进行比较。特别地,与基于模型的方法提供的一致性检查的结果进行比较,获得了在单独分析每个频率时的一致性检查结果。最后,假设某些相关模式以考虑数据的相关性以检查效果的某些相关模式来分析数据。

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