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Using the Adapted Levenberg-Marquardt method to determine the validity of ignoring insulin and glucose data that is affected by mixing

机译:使用适应的Levenberg-Marquardt方法来确定受混合影响的胰岛素和葡萄糖数据的有效性

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摘要

Most parameter ID methods use least squares criterion to fit parameter values to observed behavior. However, the least squares criterion can be heavily influenced by outlying data or un-modelled effects. In such cases, least squares estimation can yield poor results. Outlying data is often manually removed to avoid inaccurate outcomes, but this process is complex, tedious and operator dependent.This research presents an adaptation of the Levenberg-Marquardt (L-M) parameter identification method that effectively ignores least-square contributions from outlying data. The adapted method (aL-M) is capable of ignoring outlier data in accordance with the coefficient of variation of the residuals and was thus, capable of operator independent omission of outlier data using the 3 standard deviation rule. The aL-M was compared to the original Levenberg-Marquardt (L-M) method in C-peptide, insulin and glucose data. In total three cases were tested: L-M in the full dataset, L-M in the same data where the points that were suspected to be affected by incomplete mixing at the depot site were removed, and the aL-M in the full data set.There were strong correlations between the aL-M and the reduced dataset from [0.85, 0.71] for the clinically valuable glucose parameters. In contrast, the unreduced data yielded poor residuals and poor correlations with the aL-M [0.44, 0.33]. The aL-M approach provided strong justification for consistent removal of data that was deemed to be affected by mixing.
机译:大多数参数ID方法使用最小二乘标准来适合参数值以观察到的行为。然而,最小二乘标准可能受到偏远数据或未建模效果的严重影响。在这种情况下,最小二乘估计可以产生差的结果。常规手动删除偏远的数据以避免不准确的结果,但这种过程是复杂的,乏味的和操作者的依赖性。本研究提出了Levenberg-Marquardt(L-M)参数识别方法的适应,从而有效地忽略了偏远数据的最小二乘贡献。适应的方法(AL-M)能够根据残差的变化系数忽略异常数据,因此,使用3标准偏差规则,能够独立于异常数据的操作员。将Al-M与C-肽,胰岛素和葡萄糖数据中的原始Levenberg-Marquardt(L-M)方法进行比较。在总共三种情况下进行了测试:在完整数据集中的LM,在相同数据中,涉嫌被仓库部位的不完全混合影响的相同数据被移除,并且全数据集中的AL-M。在临床有价值的葡萄糖参数中,Al-M与0.85,0.71]之间的缩减数据集之间的强关系。相反,未更新的数据产生差的残留物和与Al-M的相关性差,与Al-m [0.44,0.33]相比。 AL-M方法提供了强大的理由,以便一致地去除被认为受混合影响的数据。

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