Pharmacokinetics of ocular drugs has frequently been analyzed by a conventional multicompartment model, 1) which assumes a homogeneous distribution of drugs in each ocular tissue. In spite of the usefulness and wide acceptance, this model may be limited in use. A major drawback of the compartment model is a lack of detailed information on the local concentration distribution in the eye. Pharmacological response is in general a function of the local tissue concentration at the site of action rather than the mean aqueous humor concentration monitored widely under in vivo conditions. Elimination routes in or on the eye also affect the local tissue concentration. Therefore the concentration in the aqueous chamber and in the vitreous body is not homogeneous but distribute complicatedly according to the elimination rate across the surrounding tissues. The animal data reported in the literature have often shown that the mean aqueous concentration, based on a simple compartment model, does not well correlate the pharmacological response because of an anti-clockwise hysteresis loop between the pharmacokinetic and pharmacodynamic relationship.2) These phenomena were widely analyzed by an effective compartment model in the literature.2) However the pharmacological response may directly be related with the local target concentration if we can evaluate the local concentration distribution.Drug movement in the eye may be better described by diffusion model based on Fick's second law of diffusion, since the events taking place in the various eye tissues depend usually upon the local concentration instead of the mean concentration throughout ocular tissues. In the present study, we have developed a diffusion model assuming a modified cylindrical eye for the pharmacokinetics of ocular drug delivery. The present model can predict the time course of the local tissue concentration in the eye following a variety of ocular drug delivery including topical instillation, systemic administration, transdermal delivery and vitreous injection and implantable delivery. In the present ocular pharmacokinetic model, it is essential to evaluate the model parameters such as the diffusion coefficient and the partition coefficient in various ocular tissues. The model parameters have been determined from in vitro experiments designed independently from in vivo experiments.3-6) The diffusion coefficient of a drug across ocular tissues may depend on the chemical structure and the physicochemical properties as well as the molecular weight of the drug. Maurice and Mishima, however, have found that the diffusion coefficient in ocular tissues is mainly influenced by the molecular weight of the drug.
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Spherical, Modified Cylindrical, Eye ModelThe present pharmacokinetic model for ocular drug delivery assumes a spherical, modified cylindrical, eye as shown in Fig. 1. The diffusion coefficient of a drug varies not only among tissues but in each ocular tissue such as in the lens.7) The drug elimination from the eye assumes to occur across three different di...