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当前药代动力学模型的临床适用性:癌症患者中5-氟尿嘧啶的内脏清除率

Clinical applicability of current pharmacokinetic models: splanchnic elimination of 5-fluorouracil in cancer patients.

作者信息

Robinson P J, Bass L, Pond S M, Roberts M S, Wagner J G

机构信息

Department of Mathematics, University of Queensland, Brisbane, Australia.

出版信息

J Pharmacokinet Biopharm. 1988 Jun;16(3):229-49. doi: 10.1007/BF01062135.

Abstract

What can be inferred from limited clinical data by using current models of hepatic elimination? We examined this question by analyzing previously published data on the steady-state uptake of the anticancer agent 5-fluorouracil (5-FU) in seven cancer patients in terms of the venous equilibration model, the undistributed and distributed forms of the sinusoidal perfusion model, and the convection-dispersion model. Because of appreciable extrasplanchnic removal of 5-FU, the value of the steady infusion rate was not used in our analysis. When the data from all patients were pooled by plotting the measured hepatic venous concentration against the measured hepatic arterial concentration, the high concentration data fell on a limiting straight line of slope 1, indicating that at high dose rates elimination of 5-FU in both the liver and gastrointestinal tract was close to saturation. The intercept of this line gave a model-independent estimate of Vmax/Q = 48.0 +/- 11.6 (SD) microM for the pooled data set, where Vmax is the maximum splanchnic elimination rate of 5-FU, and Q is the hepatic blood flow. The low concentration data points fell on a limiting straight line through the origin, from which model-dependent values of the Michaelis constant were determined. The venous equilibration model gave Km = 9.4 microM, while the undistributed sinusoidal perfusion model gave Km* = 26.5 microM. With these values of Km, both models fit the pooled data equally well. These methods were applied to analyses of the five individual data sets which contained sufficiently high concentration data points. The resulting mean values were Vmax/Q = 41.0 +/- 5.1 (sem) microM, Km = 8.4 +/- 1.3 microM and Km* = 23.2 +/- 3.2 microM. However, the splanchnic region is a highly heterogeneous organ system, for which an undistributed analysis provides no more than an upper bound on the Michaelis constant Km+ (Km+ less than or equal to Km*). A perfusion model distributed to represent total splanchnic elimination is developed in the Appendix. Using previous estimates of the degree of functional heterogeneity in the liver alone, this model yields Km+ values for individual patients which have a mean of 20.3 +/- 2.8 microM.

摘要

通过使用当前的肝脏消除模型,从有限的临床数据中可以推断出什么?我们通过分析先前发表的关于7名癌症患者体内抗癌药物5-氟尿嘧啶(5-FU)稳态摄取的数据来研究这个问题,分析依据静脉平衡模型、正弦灌注模型的非分布和分布形式以及对流-弥散模型。由于5-FU存在明显的肝外清除,我们的分析未使用稳态输注速率的值。当通过绘制测得的肝静脉浓度与测得的肝动脉浓度,将所有患者的数据汇总时,高浓度数据落在斜率为1的极限直线上,这表明在高剂量率下,肝脏和胃肠道中5-FU的消除接近饱和。这条线的截距给出了合并数据集的Vmax/Q = 48.0 +/- 11.6(标准差)微摩尔的与模型无关的估计值,其中Vmax是5-FU的最大内脏消除率,Q是肝血流量。低浓度数据点落在一条过原点的极限直线上,据此确定了与模型相关的米氏常数的值。静脉平衡模型得出Km = 9.4微摩尔,而非分布的正弦灌注模型得出Km* = 26.5微摩尔。有了这些Km值,两个模型对合并数据的拟合效果同样良好。这些方法被应用于对包含足够高浓度数据点的五个单独数据集的分析。所得平均值为Vmax/Q = 41.0 +/- 5.1(标准误)微摩尔,Km = 8.4 +/- 1.3微摩尔,Km* = 23.2 +/- 3.2微摩尔。然而,内脏区域是一个高度异质性的器官系统,对于它,非分布分析提供的不过是米氏常数Km+(Km+小于或等于Km*)的一个上限。附录中开发了一个用于表示总内脏消除的分布灌注模型。仅使用先前对肝脏功能异质性程度的估计,该模型得出各个患者的Km+值,其平均值为20.3 +/- 2.8微摩尔。

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