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肝脏消除的弥散模型:2. 稳态考量——肝血流量、血液内结合以及肝细胞酶活性的影响

A dispersion model of hepatic elimination: 2. Steady-state considerations--influence of hepatic blood flow, binding within blood, and hepatocellular enzyme activity.

作者信息

Roberts M S, Rowland M

出版信息

J Pharmacokinet Biopharm. 1986 Jun;14(3):261-88. doi: 10.1007/BF01106707.

Abstract

The dispersion model of hepatic elimination is based on the distribution of residence times of blood elements within the liver. The model has two asymptotic solutions corresponding to the "well-stirred" model (complete mixing of blood elements) and the "parallel-tube" model (no variation in residence times of blood elements). The steady-state form of the dispersion model relevant to pharmacokinetic analysis is developed and explored with respect to changes in blood flow, in binding within blood, and in hepatocellular enzyme activity. Literature data are used to evaluate discrepancies among the predictions of the dispersion, well-stirred, and tube models. It is concluded that the dispersion model is consistent with the data. The limitations of steady-state perfusion experiments to estimate the residence time distribution of blood elements within the liver are considered.

摘要

肝脏消除的弥散模型基于血液成分在肝脏内的停留时间分布。该模型有两个渐近解,分别对应“充分搅拌”模型(血液成分完全混合)和“平行管”模型(血液成分停留时间无变化)。针对血流、血液内结合以及肝细胞酶活性的变化,推导并探讨了与药代动力学分析相关的弥散模型的稳态形式。利用文献数据评估弥散模型、充分搅拌模型和平行管模型预测结果之间的差异。得出的结论是弥散模型与数据相符。同时考虑了稳态灌注实验在估计血液成分在肝脏内停留时间分布方面的局限性。

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