On the effusion time of drugs from the open pore of a spherical vesicle
Document Type
Article
Publication Date
6-1-2016
Abstract
Solute permeation through a spherical liposomal vesicle was analyzed using Fick's second law and a mixed Neumann-Dirichlet boundary condition. The first-principles approach was necessary to help calculate the effusion time of a medication through a pore located on the surface of the device. An infinite series of Bessel functions represented the concentration in the Laplace domain. This method yielded closed-form expressions for the characteristic time and the Laplace-transformed fraction of drug released, which was approximated by the first term of the series. The time constant was inversely proportional to the diffusion coefficient in the system and decreased as the pore size increased. It took 4 times the effusion time to unload nearly ninety-eight percent of the pharmaceutical ingredient.
Identifier
84959020322 (Scopus)
Publication Title
Physica A Statistical Mechanics and Its Applications
External Full Text Location
https://doi.org/10.1016/j.physa.2016.01.097
ISSN
03784371
First Page
366
Last Page
372
Volume
451
Recommended Citation
Simon, Laurent and Ospina, Juan, "On the effusion time of drugs from the open pore of a spherical vesicle" (2016). Faculty Publications. 10472.
https://digitalcommons.njit.edu/fac_pubs/10472
