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使用概率边界法估算吸入挥发性有机化合物的个体间药代动力学变异性因子。

Estimation of interindividual pharmacokinetic variability factor for inhaled volatile organic chemicals using a probability-bounds approach.

作者信息

Nong Andy, Krishnan Kannan

机构信息

Groupe deRecherche Interdisciplinaire en Santé and Groupe de Recherche en Toxicologie Humaine TOXHUM, Faculté de Médecine, Université de Montréal, Montreal, Que., Canada.

出版信息

Regul Toxicol Pharmacol. 2007 Jun;48(1):93-101. doi: 10.1016/j.yrtph.2007.01.008. Epub 2007 Feb 4.

Abstract

The derivation of reference concentrations (RfCs) for systemically acting volatile organic chemicals (VOCs) uses a default factor of 10 to account for the interindividual variability in pharmacokinetics (PK) and pharmacodynamics (PD). The magnitude of the PK component of the interindividual variability factor (IVF; also referred to as human kinetic adjustment factor (HKAF)) has previously been estimated using Monte Carlo approaches and physiologically based pharmacokinetic (PBPK) models. Since the RfC derivation considers continuous lifetime human exposure to VOCs in the environment, algorithms to compute steady-state internal dose (SS-ID), such as steady-state arterial blood concentration (Ca) and the steady-state rate of amount metabolized (RAM), can be used to derive IVF-PKs. In this context, probability-bounds (P-bounds) approach is potentially useful for computing an interval of probability distribution of SS-ID from knowledge of population distribution of input parameters. The objective of this study was therefore to compute IVF-PK using the P-bounds approach along with an algorithm for SS-ID in an adult population exposed to VOCs. The existing steady-state algorithms, derived from PBPK models, were rewritten such that SS-ID could be related, without any interdependence, to the following input parameters: alveolar ventilation (Qp), hepatic blood flow (Ql), intrinsic clearance (CL(int)) and blood:air partition coefficient (Pb). The IVF-PK was calculated from the P-bounds of SS-ID corresponding to the 50th and 95th percentiles. Following either specification of probability distribution-free bounds (characterized by minimal, maximal, and mean values) or distribution-defined values (mean, standard deviation and shape of probability distribution where: Qp=lognormal, Ql=lognormal, CL(int)=lognormal and Pb=normal) in RAMAS Risk Calc software version 3.0 (Applied Biomathematics, Setauket, NY), the P-bound estimates of SS-ID for benzene, carbon tetrachloride, chloroform and methyl chloroform were obtained for low level exposures (1ppm). Using probability distribution-defined inputs, the IVF-PK for benzene, carbon tetrachloride, chloroform and methyl chloroform were, respectively, 1.18, 1.28, 1.24, and 1.18 (based on P-bounds for Ca), and 1.31, 1.58, 1.30, and 1.24 (based on P-bounds for RAM). A validation of the P-bounds computation was performed by comparing the results with those obtained using Monte Carlo simulation of the steady-state algorithms. In data-poor situations, when the statistical distributions for all input parameters were not known or available, the P-bounds approach allowed the estimation of IVF-PK. The use of P-bounds method along with steady-state algorithms, as done in this study for the first time, is a practical and scientifically sound way of computing IVF-PKs for systemically acting VOCs.

摘要

用于全身作用挥发性有机化合物(VOCs)的参考浓度(RfCs)推导采用默认系数10来考虑个体间在药代动力学(PK)和药效动力学(PD)方面的变异性。个体间变异性因子(IVF;也称为人体动力学调整因子(HKAF))的PK成分大小此前已通过蒙特卡罗方法和基于生理的药代动力学(PBPK)模型进行估算。由于RfC推导考虑了人类在环境中持续终生接触VOCs的情况,因此可使用计算稳态内剂量(SS-ID)的算法,如稳态动脉血浓度(Ca)和稳态代谢量速率(RAM),来推导IVF-PK。在此背景下,概率边界(P-边界)方法对于根据输入参数的总体分布知识计算SS-ID概率分布区间可能很有用。因此,本研究的目的是使用P-边界方法以及一种用于接触VOCs的成年人群中SS-ID的算法来计算IVF-PK。对源自PBPK模型的现有稳态算法进行了改写,使得SS-ID能够在无任何相互依赖的情况下与以下输入参数相关:肺泡通气量(Qp)、肝血流量(Ql)、内在清除率(CL(int))和血/气分配系数(Pb)。IVF-PK根据对应于第50和第95百分位数的SS-ID的P-边界来计算。在RAMAS Risk Calc软件版本3.0(Applied Biomathematics,Setauket,NY)中,按照无概率分布边界(以最小值、最大值和平均值为特征)或分布定义值(概率分布的均值、标准差和形状,其中:Qp =对数正态分布,Ql =对数正态分布,CL(int) =对数正态分布,Pb =正态分布)的规范,获得了低水平暴露(1ppm)下苯、四氯化碳、氯仿和甲基氯仿的SS-ID的P-边界估计值。使用概率分布定义的输入,苯、四氯化碳、氯仿和甲基氯仿的IVF-PK分别为1.18、1.28、1.24和1.18(基于Ca的P-边界),以及1.31、1.58、1.30和1.24(基于RAM的P-边界)。通过将结果与使用稳态算法的蒙特卡罗模拟获得的结果进行比较,对P-边界计算进行了验证。在数据匮乏的情况下,当所有输入参数的统计分布未知或不可用时,P-边界方法允许估计IVF-PK。如本研究首次所做的那样,将P-边界方法与稳态算法一起使用,是一种计算全身作用VOCs的IVF-PK的实用且科学合理的方法。

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