On account of the disturbance from the distribution phase, the concentration-time curve of drugs cannot fully reflect the characteristics of elimination, and thus, it is difficult for present methods to… Click to show full abstract
On account of the disturbance from the distribution phase, the concentration-time curve of drugs cannot fully reflect the characteristics of elimination, and thus, it is difficult for present methods to obtain ideal pharmacokinetic parameters. This paper presents a method to determine pharmacokinetic parameters based on an andante constant-rate intravenous infusion. A mathematical model of the constant-rate intravenous infusion combined with the elimination of first-order kinetics was established. During infusion, the accumulation tendency of drugs was deduced as $${C}_{t}={C}_{{0}}+({C}_{ss}-{C}_{{0}})\cdot (1-{e}^{-Kt})$$Ct=C0+(Css−C0)⋅(1−e−Kt) using the principle of calculus. Then, the method to determine the pharmacokinetic parameters was summed up. After collecting the blood drug concentration (Ct) -time (t) data from a constant-rate (v) infusion period, an exponential regression analysis was conducted to obtain the elimination rate constant (K) and plateau concentration (Css). Then, the half-life (t1/2), apparent volume of distribution (Vd) and clearance rate (CL) were calculated based on the equations, t1/2 = 0.693/K, Vd = (v/K)/Css and CL = v/Css, respectively. In addition, an application example of cimetidine in a beagle dog was used to demonstrate the implementation process of the method.
               
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