Prediction of the Possibility of the Secondary Peaks of iv Bolus Drug Plasma Concentration Time Curve by the Model That Directly Takes into Account the Transit Time Through the Organ

被引:4
作者
Berezhkovskiy, Leonid M. [1 ]
机构
[1] Genentech Inc, San Francisco, CA 94080 USA
关键词
secondary peaks; clearance; transit time; mathematical model; parallel tube model; well-stirred model; pharmacokinetics; LINEAR PHARMACOKINETICS; HEPATIC ELIMINATION; DISPERSION MODEL; CLEARANCE; KINETICS;
D O I
10.1002/jps.21715
中图分类号
R914 [药物化学];
学科分类号
100701 ;
摘要
The article considers the problem of determination of organ clearance and the time course of drug plasma concentration using the model for which the drug transit time through the organ is regarded as one of the parameters. The suggested nonsteady state approach to the determination of organ clearance conceptually corresponds to the parallel tube model, and directly takes into account the delay of drug exit from the organ due to the transit time tau. The considered model is linear, so that the definition of mean organ clearance as D(o)/AUC, where D(o) is the quantity of drug eliminated by the organ and AUC is the area under drug plasma concentration time curve, is relevant and yields the same value as obtained at steady state. The plasma concentration-time profile for a two-compartmental model (blood-organ) with the account of transit time T is found. It is a piece-continuous function, which includes exponential and polynomial terms. The considered model provides a better understanding in which situation the account of transit time through the organ may influence pharmacokinetic profiles. The unique feature of the model is that it predicts the possibility of the oscillating drug plasma concentration-time curves following iv bolus dose due to the initial fast distribution of drug into the organs. This could explain the secondary peaks or humps of drug plasma concentration profiles sometimes observed at the early time points after iv bolus injection for compounds that do not undergo hepatic recirculation. (C) 2009 Wiley-Liss, Inc. and the American Pharmacists Association J Pharm Sci 98:4376-4390, 2009
引用
收藏
页码:4376 / 4390
页数:15
相关论文
共 21 条
[1]   A compartmental model of hepatic disposition kinetics: 1. Model development and application to linear kinetics [J].
Anissimov, YG ;
Roberts, MS .
JOURNAL OF PHARMACOKINETICS AND PHARMACODYNAMICS, 2002, 29 (02) :131-156
[2]   Prediction of the possibility of the second peak of drug plasma concentration time curve after iv bolus administration from the standpoint of the traditional multi-compartmental linear pharmacokinetics [J].
Berezhkovskiy, Leonid M. .
JOURNAL OF PHARMACEUTICAL SCIENCES, 2008, 97 (06) :2385-2393
[3]   On the determination of the time delay in reaching the steady state drug concentration in the organ compared to plasma [J].
Berezhkovskiy, Leonid M. .
JOURNAL OF PHARMACEUTICAL SCIENCES, 2007, 96 (12) :3432-3443
[4]   The connection between the steady state (Vss) and terminal (Vβ) volumes of distribution in linear pharmacokinetics and the general proof that Vβ≥Vss [J].
Berezhkovskiy, Leonid M. .
JOURNAL OF PHARMACEUTICAL SCIENCES, 2007, 96 (06) :1638-1652
[6]   Determination of Mean Residence Time of Drug in Plasma and the Influence of the Initial Drug Elimination and Distribution on the Calculation of Pharmacokinetic Parameters [J].
Berezhkovskiy, Leonid M. .
JOURNAL OF PHARMACEUTICAL SCIENCES, 2009, 98 (02) :748-762
[7]   Prediction of human pharmacokinetics - evaluation of methods for prediction of hepatic metabolic clearance [J].
Fagerholm, Urban .
JOURNAL OF PHARMACY AND PHARMACOLOGY, 2007, 59 (06) :803-828
[8]   AREA METHOD FOR THE ESTIMATION OF PARTITION-COEFFICIENTS FOR PHYSIOLOGICAL PHARMACOKINETIC MODELS [J].
GALLO, JM ;
LAM, FC ;
PERRIER, DG .
JOURNAL OF PHARMACOKINETICS AND BIOPHARMACEUTICS, 1987, 15 (03) :271-280
[9]   FACTORS AFFECTING DRUG METABOLISM [J].
GILLETTE, JR .
ANNALS OF THE NEW YORK ACADEMY OF SCIENCES, 1971, 179 (JUL6) :43-&
[10]  
Korn G.A., 2000, Mathematical handbook for scientists and engineers: definitions, theorems, and formulas for reference and review