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Aspects on tolerance limit estimation - some common approaches and flexible modeling

机译:公差极限估计方面 - 一些常用方法和灵活建模

摘要

In a dose finding study the aim is to attain a safe and efficient drug therapy in a certain population. By a dose finding study we generally refer to a study where the dosage is successively adjusted after analyzing the responding concentration in e.g. the blood. Measurements of interest are e.g. area under curve, time to peak, peak value, time to zero and tolerance limits. The estimates obtained from the pharmacokinetical data are compared with the known safety and efficiency profiles of the drug, and the dosage may be adjusted to attain a satisfactory result. Different estimation approaches have to be used depending on the safety and efficiency profiles of the drug. When estimating tolerance limits there are roughly two different approaches, one intended for drugs with severe side effects and one intended for drugs with harmless side effects. However, sometimes the approaches are used as interchangeable resulting in misleading estimates. It is also important to consider the data utilization. A variety of estimation techniques are used in pharmacokinetics. Some of the proposed estimators use cross sectional data and the more advanced ones use the longitudinal structure of the data to different extents. The benefits of the latter are often considerable, especially for small sample sizes common in pharmacokinetics. For crude data where we can not assume fixed regression parameters flexible regression models tend to be superior.In Report I two different estimation approaches for tolerance limits are considered: the conservative approach intended for drugs with severe side effects and the closeness approach intended for drugs with harmless side effects. It is obvious, but rarely discussed, that the conservative approach tends to result in less efficient drug therapies than the closeness approach. In the case with severe side effects this disadvantage may be well motivated by safety aspects. However, this approach is sometimes also proposed for drugs with harmless side effects. In Report I it is shown in a simulation study that the conservative approach can be considerably less efficient and some examples are given. Both parametric and non-parametric cross sectional estimators are used in the study.In many applications data is based on repeated observations over time. In Report II this longitudinal structure of the data is taken into consideration. A flexible model which after linearization has a random intercept and a fixed slope is proposed. The model is flexible in the sense that the time dependence is modeled by tP where t is the time value and p is an unknown parameter. A two-step estimation approach is proposed where p is estimated in the first step, and the rest of the parameters are estimated in the second step by using standard regression techniques. The effects of first estimating p upon the rest of the estimators are demonstrated by a simulation study. It is concluded that bias and precision of estimators of the variance components and the dependent variable remain quite unaffected by the two-step procedure, as well as bias of the slope and intercept parameters. However, the precision of the latter estimators may be poor for small values of p, provided that the variance of the measurement errors is large. ii
机译:在剂量寻找研究中,目标是在特定人群中获得安全有效的药物治疗。通过剂量寻找研究,我们通常指的是其中在分析了例如乙醇中的响应浓度之后连续调整剂量的研究。血液。感兴趣的测量例如是曲线下面积,达到峰值的时间,峰值,达到零的时间以及公差极限。从药代动力学数据获得的估计值与药物的已知安全性和效率曲线进行比较,可以调整剂量以获得满意的结果。根据药物的安全性和有效性,必须使用不同的估算方法。在估算耐受极限时,大致有两种方法,一种用于具有严重副作用的药物,另一种用于具有无害副作用的药物。但是,有时这些方法可互换使用,从而导致误导性估计。考虑数据利用率也很重要。在药代动力学中使用了多种估计技术。某些建议的估计器使用横截面数据,而更高级的估计器则在不同程度上使用数据的纵向结构。后者的好处通常非常可观,尤其是对于药代动力学中常见的小样本量。对于不能假设固定回归参数的原始数据,弹性回归模型往往更好。在报告I中,考虑了两种不同的耐受限估计方法:针对具有严重副作用的药物的保守方法和针对具有严重副作用的药物的紧密度方法。无害的副作用。显而易见,但很少讨论的是,保守方法比封闭方法趋向于导致无效的药物治疗。在具有严重副作用的情况下,安全方面可以很好地激发这一缺点。但是,有时也建议这种方法用于副作用无害的药物。在报告I中,模拟研究表明,保守方法的效率可能大大降低,并给出了一些示例。研究中使用了参数和非参数横截面估计量。在许多应用中,数据是基于随时间的重复观察而得出的。在报告二中,考虑了数据的纵向结构。提出了一种线性化后具有随机截距和固定斜率的柔性模型。在时间依赖性由tP建模的意义上,该模型是灵活的,其中t是时间值,p是未知参数。提出了一种两步估计方法,其中在第一步中估计p,而在第二步中使用标准回归技术估计其余参数。通过模拟研究证明了第一估计p对其余估计的影响。结论是,两步法以及斜率和截距参数的偏差仍未完全影响方差分量和因变量的估计量的偏差和精度。但是,如果测量误差的方差很大,则对于p的较小值,后一种估计器的精度可能较差。 ii

著录项

  • 作者

    Petzold Max;

  • 作者单位
  • 年度 2000
  • 总页数
  • 原文格式 PDF
  • 正文语种 eng
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