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Updated: Jul 11, 2026

Transport Properties of Ibuprofen Encapsulated in Cyclodextrin Nanosponge Hydrogels: A Proton HR-MAS NMR Spectroscopy Study
Published on: August 15, 2016
Internal transport properties of macroporous sugar polyacrylate hydrogels: microsphere diffusion described by
Brett D Martin1, Carissa M Soto, Chris Taitt
1Center for Bio/Molecular Science and Engineering, US Naval Research Laboratory, Washington, District of Columbia 20375, USA. bdm@cbmse.nrl.navy.mil
Abstract:
We have determined the internal transport properties of heterogeneous, macroporous hydrogels based on the regioregular sugar polyacrylate poly(6-acryloyl-beta-O-methyl-galactopyranoside). This was accomplished by measuring the diffusive flux of variously sized polystyrene microspheres and combining these results with solutions of phenomenological transport laws (the Navier-Stokes equations and Fick's Law with an assumption of first-order irreversible sphere capture by the gel polymer). This enabled calculation of gel properties such as average pore diameters (ca. 11.76 microm) and the diffusivities of the polystyrene spheres in the gel. These values range from 76% to 83% of that in free solution and correlate closely with the equilibrium solution content of the gel (82.3%). This approach has also enabled calculation of the sphere capture rates (2.4 x 10(-3) to 9.6 x 10(-5) s(-1)). These low capture rates indicate that the gel is extremely non-adhesive towards the spheres, and a linear correlation with sphere form drag area (r(2) = 1) was found. The pore sizes of the hydrated gel were observed via DIC light microscopy and the visible effective diameters corresponded very closely to the calculated values (11.66 vs. 11.76 microm). The diffusion/capture of inert spheres in the hydrogel can thus be described in a non-destructive manner by straightforward application of phenomenological transport laws. This result is significant in that these laws were intended to describe macroscopic ensembles of very large numbers of particles in continuous media, not small numbers (i.e., hundreds) in discontinuous media.
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