Bayne W F, Hwang S S
J Pharm Sci. 1985 Feb;74(2):120-3. doi: 10.1002/jps.2600740203.
The dynamics in the equilibration of free drug in a two-compartment closed system, exhibiting nonlinear binding in one of the compartments, are elucidated. The dynamics of the free drug in the compartment containing the binding sites are first studied under the two initial conditions when the drug is added to the same and the other compartment; the dynamics of the drug in the compartment devoid of binding sites are then studied under the two initial conditions. Dynamic asymmetries are shown to exist among the four cases in the nonlinear region using an equilibrium limit which symmetrizes the dynamics for all four cases in the linear region. In the two cases where the dynamics are viewed in the compartment devoid of binding sites, the dynamic asymmetry is manifested by a reduction in the time required to reach the limit for the drug added to the compartment containing the binding sites compared with the other compartment. The time difference between these two cases becomes magnified when limits, reflective of the relative error in the estimate of the equilibrium value, are applied. In the linear region, application of these limits results in a time difference. This time difference again favors addition to the compartment containing the binding sites from a time-conservation perspective.
阐述了在两室封闭系统中游离药物平衡的动力学,其中一个室呈现非线性结合。首先研究了在两种初始条件下,当药物添加到含有结合位点的室以及另一个室时,含有结合位点的室中游离药物的动力学;然后研究了在两种初始条件下,不含结合位点的室中药物的动力学。利用一个平衡极限表明,在非线性区域的四种情况中存在动态不对称,该平衡极限使线性区域中所有四种情况的动力学对称化。在从不含结合位点的室观察动力学的两种情况中,动态不对称表现为与添加到另一个室相比,添加到含有结合位点的室中的药物达到极限所需的时间减少。当应用反映平衡值估计相对误差的极限时,这两种情况之间的时间差会放大。在线性区域,应用这些极限会导致时间差。从时间守恒的角度来看,这个时间差同样有利于添加到含有结合位点的室中。