1976
DOI: 10.1016/0022-5193(76)90112-0
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A physical model for the simultaneous membrane transport and metabolism of drugs

Abstract: A simple model for the simultaneous passive membrane transport and bioconversion of a drug, which may be a weak electrolyte or a neutral molecule, is mathematically described. It includes an aqueous diffusion layer and an operational aqueous pore pathway. The applicability of the model is shown for the in situ rat intestinal transport of prostaglandin Fpa.

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Cited by 11 publications
(3 citation statements)
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“…Ultimately, it was found that a parabolic relationship of catalyst activity with XSA gave the best description of catalyst activity (Results, Section 2.4 and Figure 4). Non-linear correlations (parabolic, 5,98 sigmoidal, 99 hyperbolic, 100 and bilinear 101 ) of the phase transfer rate of small molecules with polar surface area and lipophilicity are often observed. In this case, the catalyst activity levels off between XSA values of ~80 and 100 Å 2 (Figure 4).…”
Section: Discussionmentioning
confidence: 99%
“…Ultimately, it was found that a parabolic relationship of catalyst activity with XSA gave the best description of catalyst activity (Results, Section 2.4 and Figure 4). Non-linear correlations (parabolic, 5,98 sigmoidal, 99 hyperbolic, 100 and bilinear 101 ) of the phase transfer rate of small molecules with polar surface area and lipophilicity are often observed. In this case, the catalyst activity levels off between XSA values of ~80 and 100 Å 2 (Figure 4).…”
Section: Discussionmentioning
confidence: 99%
“…As a first approximation, we assumed that solute influx through this interface followed Fick’s law and was proportional to the concentration gradient and a transport rate constant k . As widely used in membrane transport problems [29-31], the first principle (mass conservation) can be applied to the half space consisting of the periosteum and underlying bone (Eq. 1), i.e., the influx of tracer from the bath through the interface z = 0 (the left side) equaled the tracer accumulation within the region of interest during each time step (the right side): k(t)t(n1)t(n)Czdt=z=0z=C(t=t(n))dzz=0z=C(t=t(n1))dz From Eq.…”
Section: Methodsmentioning
confidence: 99%
“…Mechanisms of membrane diffusion have been described in the pharmaceutical literature to elucidate the physical, anatomical, and physiological factors that influence molecular transport processes across bio-membranes [236][237][238][239][240][241] . Initial biophysical models examining flux and metabolism were based on Fickian diffusion coupled with first-order degradation kinetics of drug substrates [242][243][244] . Although it can be argued that first-order enzymatic reaction kinetics accurately describes degradation rates for low substrate concentrations, a more complex treatment of metabolism was necessary for the higher substrate concentrations used in drug formulations permeating across a viable membrane exhibiting saturable enzymatic activity.…”
Section: Discussionmentioning
confidence: 99%