Camenisch G, Folkers G, van de Waterbeemd H
F. Hoffmann-La Roche Ltd., Pharma Research-Molecular Design and Bioinformatics, CH-4070 Basel, Switzerland.
Eur J Pharm Sci. 1998 Oct;6(4):325-29.
The objective of this study was to rationalize the shape of membrane permeability-lipophilicity curves, when considering, in addition to the usual transcellular route, a parallel diffusion pathway through aqueous pores as present in biological membranes. The theoretical influence of different pH in donor and acceptor compartment and the molecular weight on the permeability curves was studied. We combined and extended two previously proposed absorption models, namely one describing diffusion through a simple membrane (two stagnant aqueous and two organic layers in series, no pores) as the sum of the two distribution steps at both membrane interfaces, and a second theoretical model considering the sum of different diffusional resistances through stagnant layers and membrane, respectively. Under certain conditions the equivalence of the two-step distribution model and the diffusional resistance model can be demonstrated. Incorporation of an aqueous diffusion pathway leads to an extended two-step distribution model. This theoretical membrane permeation model will permit a more physicochemical-based interpretation of permeation data and shows that combined log D values and molecular weight are important determinants for membrane transport processes through, e.g. Caco-2 monolayers and the mucosal GI membranes. We have demonstrated that the well-known sigmoidal permeability-lipophilicity relationship should be considered as a molecular weight-dependent set of sigmoidal relationships.
本研究的目的是在考虑除通常的跨细胞途径外,生物膜中还存在通过水孔的平行扩散途径时,使膜通透性-亲脂性曲线的形状合理化。研究了供体和受体隔室中不同pH值以及分子量对通透性曲线的理论影响。我们结合并扩展了两个先前提出的吸收模型,一个模型将通过简单膜(串联的两个停滞水层和两个有机层,无孔)的扩散描述为两个膜界面处两个分配步骤的总和,另一个理论模型分别考虑了通过停滞层和膜的不同扩散阻力的总和。在某些条件下,可以证明两步分配模型和扩散阻力模型的等效性。纳入水扩散途径会导致扩展的两步分配模型。这个理论膜渗透模型将允许对渗透数据进行更基于物理化学的解释,并表明组合的log D值和分子量是通过例如Caco-2单层和胃肠道黏膜膜进行膜转运过程的重要决定因素。我们已经证明,著名的S形通透性-亲脂性关系应被视为一组依赖于分子量的S形关系。