Purpose <p>The purpose of this study was to investigate the theoretical and <i>in vitro</i> experimental prediction of food effects on oral drug absorption, focusing on solubility-epithelial membrane permeation-limited cases (SL-E).</p> Method <p>Bosentan, fidaxomicin, pranlukast, and rifaximin were employed as model SL-E drugs. Celecoxib and danazol were employed as solubility-unstirred water layer permeation-limited cases (SL-U) for comparison. Theoretical predictions of food effects were based on the rate-limiting steps of the fraction of a dose absorbed (<i>Fa</i>) (FaRLS) (Fa rate-limiting step). μFLUX was used as a dissolution-permeation flux (<i>J</i><sub><i>μFLUX</i></sub>) experiment. Fasted and fed state simulated intestinal fluids (FaSSIF and FeSSIF, respectively) were employed as the donor solution.</p> Results <p>For all SL-E drugs, the food effect on <i>Fa</i> was theoretically predicted to be 1.2, irrespective of bile micelle solubilization (FaSSIF/FeSSIF: bosentan (2.1), fidaxomicin (2.3), pranlukast (9.1), and rifaximin (3.5)). Theoretically, an increase in solubility by bile micelles is counterbalanced by a decrease in effective permeability (<i>P</i><sub><i>eff</i></sub>) due to a decrease in the free fraction (<i>P</i><sub><i>eff</i></sub> is defined based on unbound + bound drug concentration (<i>C</i><sub><i>D</i></sub>)). This prediction was consistent with the clinical data (fed/fasted AUC ratio: 1.1, 1.0, 1.3, and 1.6, respectively). In μFlux, even though <i>C</i><sub><i>D</i></sub> was markedly higher in FeSSIF than in FaSSIF (1.9, 3.1, 20, and 3.3-fold, respectively), <i>J</i><sub><i>μFLUX</i></sub> was less enhanced (0.91, 0.81, 2.4, and 0.81-fold, respectively). For the SL-U drugs, as theoretically expected, <i>J</i><sub><i>μFLUX</i></sub> was increased as <i>C</i><sub><i>D</i></sub> was increased, which was consistent with the clinical data.</p> Conclusion <p>FaRLS appropriately predicted the food effect for the SL-E drugs. The mechanism was experimentally confirmed by μFlux.</p>

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Predicting Food Effect On Oral Drug Absorption For Solubility-Epithelial Membrane Permeation-Limited Cases With Bile Micelle Solubilization

  • Yuji Higashiguchi,
  • Shiori Ishida,
  • Samuel Lee,
  • Balint Sinko,
  • Karl Box,
  • Kiyohiko Sugano

摘要

Purpose

The purpose of this study was to investigate the theoretical and in vitro experimental prediction of food effects on oral drug absorption, focusing on solubility-epithelial membrane permeation-limited cases (SL-E).

Method

Bosentan, fidaxomicin, pranlukast, and rifaximin were employed as model SL-E drugs. Celecoxib and danazol were employed as solubility-unstirred water layer permeation-limited cases (SL-U) for comparison. Theoretical predictions of food effects were based on the rate-limiting steps of the fraction of a dose absorbed (Fa) (FaRLS) (Fa rate-limiting step). μFLUX was used as a dissolution-permeation flux (JμFLUX) experiment. Fasted and fed state simulated intestinal fluids (FaSSIF and FeSSIF, respectively) were employed as the donor solution.

Results

For all SL-E drugs, the food effect on Fa was theoretically predicted to be 1.2, irrespective of bile micelle solubilization (FaSSIF/FeSSIF: bosentan (2.1), fidaxomicin (2.3), pranlukast (9.1), and rifaximin (3.5)). Theoretically, an increase in solubility by bile micelles is counterbalanced by a decrease in effective permeability (Peff) due to a decrease in the free fraction (Peff is defined based on unbound + bound drug concentration (CD)). This prediction was consistent with the clinical data (fed/fasted AUC ratio: 1.1, 1.0, 1.3, and 1.6, respectively). In μFlux, even though CD was markedly higher in FeSSIF than in FaSSIF (1.9, 3.1, 20, and 3.3-fold, respectively), JμFLUX was less enhanced (0.91, 0.81, 2.4, and 0.81-fold, respectively). For the SL-U drugs, as theoretically expected, JμFLUX was increased as CD was increased, which was consistent with the clinical data.

Conclusion

FaRLS appropriately predicted the food effect for the SL-E drugs. The mechanism was experimentally confirmed by μFlux.