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Results and Discussion Continued

Investigating key factors affecting drug permeation rates through membranes, including diffusion boundary layer effects and partition coefficients. Enhancing understanding of intrinsic permeation behavior in drug delivery systems.

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Results and Discussion Continued

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  1. Results and Discussion Continued By: Kristin Ackermann Amanda Rohs Blanca Skelding

  2. Determining Intrinsic Permeation Rate • Saturated drug solution, Cs, in donor compartment • Monitor permeation of drug through membrane by sampling receptor compartment • Permeation rate is a function of: • Partition coefficient of drug toward membrane • Thickness of diffusion boundary layer (on both sides of membrane)

  3. Schematic of Drug Conc. Profile

  4. (Eq. 9) Permeation Rate Per Unit Area • In Equation (9) above: • D = diffusivity of drug through membrane • K = partition coefficient • l = membrane thickness • km = mass transfer coef. • C1 = conc. of drug in donor phase boundary • C2 = conc. of drug in receptor phase boundary • C = conc. Of drug in bulk soln. • Q = cumulative amount of drug permeated

  5. Term 1 Term 2 Term 3 (Eq. 9) Explanation of Terms • Term 1: Solute diffusion in receptor solution mass balance • Term 2: Diffusivity through membrane • Term 3: Solute diffusion in donor solution mass balance

  6. More Explanation • Rearranging Eqn (9) results in Eqn (10): • If the mixing is so vigorous that diffusion boundary layer can be eliminated, Eqn (10) is simplified to: (Eq. 10) (Eq. 11)

  7. Effect of Diffusion Boundary Layer • The effect of diffusion boundary layer on rate of drug permeation can be represented in Eqn (12a). Where • γ represents the permeation rate per area when boundary layer is present divided by the permeation rate when the boundary layer is negligible • Sh->∞ represents the mass transfer coef. approaching infinity, which would cause the boundary layer effects to be negligible. (Eq. 12a)

  8. Effect of D.B.L. (continued) • Substituting Eqns (10) and (11) into Eqn (12a), Eqn (12c) results: Where Shl is the Sherwood number in terms of membrane thickness • Since Sh = Shl(D/Df)(d/l), Eqn (12c) becomes Eqn (13): (Eq. 12c) (Eq. 13)

  9. Effect of D.B.L. (continued) • From Eqn (13), the effect of the diffusion boundary layer on the rate of drug permeation can be evaluated • It can be observed that large partition coefficient and a small Sh will cause significant effect on intrinsic permeation rate

  10. Example • When water is used as elution media and a polymeric membrane, 2 drugs of similar molecular weight have the following parameters: Drug I D = 4.5 X 10-7 cm2/s Df = 7 X 10-6 cm2/s K = 50.2 L = 0.05 cm D = 0.9 cm Drug II D = 4.5 X 10-7 cm2/s Df = 7 X 10-6 cm2/s K = 0.05 L = 0.05 cm D = 0.9 cm

  11. Example • For both drugs, Sh = 229 • For Drug I, g = 0.063 • For Drug I, g = 0.995 • Experimental permeation rate = 1.0 mg/(cm2h) • Intrinsic permeation rate is: • Drug I = 1.5mg/(cm2h) • Drug I = 1.0mg/(cm2h)

  12. Example (continued) • Experimental permeation rate for drugs I and II is approx. 33% and 0% less than intrinsic rate • Examples illustrate importance of partition coefficient in determination of permeation rate

  13. Conclusion • Mass transfer characteristics of benzoic acid from a disk surface were investigated to calibrate in vitro membrane permeation cell • Solution solubility and dissolution rate of benzoic acid were measured in aqueous PEG 400 • Correlating equation for mass transfer coefficients was established using Sh-Re-Sc equation • Effect of diffusion boundary layer on rate of controlled drug release can now be evaluated accurately using correlation obtained in study

  14. Questions??

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