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使用非参数动力学和动力学模型对药代动力学和药效学进行同时建模。

Simultaneous modeling of pharmacokinetics and pharmacodynamics with nonparametric kinetic and dynamic models.

作者信息

Unadkat J D, Bartha F, Sheiner L B

出版信息

Clin Pharmacol Ther. 1986 Jul;40(1):86-93. doi: 10.1038/clpt.1986.143.

Abstract

Three models, linked in series, can be used to analyze combined pharmacokinetic (PK) and pharmacodynamic (PD) data arising from non--steady-state experiments. A PK model relates dose to plasma drug concentration (Cp); a link model relates Cp to drug concentration at the effect site (Ce); and a PD model relates Ce to drug effect (E). All three submodels can be stated parametrically. Recently the use of a nonparametric PD submodel has been proposed (CLIN PHARMACOL THER 1984;35:733-41). In this article we use an extended nonparametric approach that represents both the PK and PD models nonparametrically, but retains a parametric link model. Cp data from several PK models and E data from several PD models were simulated. After the addition of noise to both the Cp and E data, they were analyzed by both the parametric and extended nonparametric methods. The methods were compared by how well they estimated the PD model. To assess robustness, the effect of misspecification of the PK submodel on the goodness of estimation of both methods was also compared. In the absence of model misspecification, the parametric method usually estimates the PD model better than the nonparametric method. However, this difference in the performances diminishes and even reverses when the PK model is misspecified. Because one can rarely be certain that model misspecification is absent, the nonparametric approach may offer a distinct advantage for routine analysis of PK/PD data.

摘要

三个串联的模型可用于分析非稳态实验产生的联合药代动力学(PK)和药效学(PD)数据。一个PK模型将剂量与血浆药物浓度(Cp)相关联;一个连接模型将Cp与效应部位的药物浓度(Ce)相关联;一个PD模型将Ce与药物效应(E)相关联。所有这三个子模型都可以用参数形式表示。最近有人提出使用非参数PD子模型(《临床药理学与治疗学》1984年;35:733 - 41)。在本文中,我们使用一种扩展的非参数方法,该方法以非参数形式表示PK和PD模型,但保留参数化的连接模型。模拟了来自几个PK模型的Cp数据和来自几个PD模型的E数据。在给Cp和E数据都添加噪声后,用参数方法和扩展非参数方法对它们进行分析。通过对PD模型的估计效果来比较这两种方法。为了评估稳健性,还比较了PK子模型的错误设定对两种方法估计优度的影响。在不存在模型错误设定的情况下,参数方法通常比非参数方法能更好地估计PD模型。然而当PK模型被错误设定时,这种性能差异会减小甚至反转。因为人们很少能确定不存在模型错误设定,所以非参数方法可能为PK/PD数据的常规分析提供明显优势。

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