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Journal ArticleDOI

On the importance of chain reptation in models of dissolution of glassy polymers

Balaji Narasimhan, +1 more
- 22 Apr 1996 - 
- Vol. 29, Iss: 9, pp 3283-3291
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TLDR
In this paper, the authors used scaling law expressions for the disentanglement rate of polystyrene dissolution in methyl ethyl ketone and derived the mass balance at the Rubbery-solvent interface.
Abstract
Polymer dissolution was described by chain reptation incorporated into penetrant transport. The penetrant concentration field was divided into three regimes which delineate three different transport processes. Solvent penetration through the polymer was modeled to occur as a consequence of a diffusional flux and an osmotic pressure contribution. Species momentum balances were written that coupled the polymer viscoelastic behavior with the transport mechanism. Transport in the second penetrant concentration regime was modeled to occur in a diffusion boundary layer adjacent to the rubbery-solvent interface, where a Smoluchowski type diffusion equation was obtained. The disentanglement rate of the polymer is given by the ratio between the radius of gyration of the polymer and the reptation time. This rate was used to write the mass balance at the rubbery-solvent interface. Scaling law expressions for the disentanglement rate were derived. The model equations were numerically solved, and the effect of the polymer molecular weight and the diffusion boundary layer thickness on the dissolution mechanism was investigated for polystyrene dissolution in methyl ethyl ketone. The results showed that upon increasing the polymer molecular weight, the dissolution became disentanglement-controlled. Decrease in the diffusion boundary layer thickness led to a shift in the dissolution mechanism from disentanglement control to diffusion control.

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Modeling of drug release from delivery systems based on hydroxypropyl methylcellulose (HPMC).

TL;DR: The present article is a comprehensive review of the current state of the art of mathematical modeling drug release from HPMC-based delivery systems and discusses the crucial points of the most important theories.
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Wound healing dressings and drug delivery systems: a review.

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Mathematical modeling of drug delivery.

TL;DR: An overview on the current state of the art of mathematical modeling of drug delivery, including empirical/semi-empirical and mechanistic realistic models is given, Analytical as well as numerical solutions are described and various practical examples are given.
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A review of polymer dissolution

TL;DR: In this paper, a general overview of several aspects of the dissolution of amorphous polymers is provided, including experimentally observed dissolution phenomena and mechanisms reported to this date, solubility behavior of polymers and their solvents, models used to interpret and understand polymer dissolution, and techniques used to characterize the dissolution process.
Journal ArticleDOI

Physical models of diffusion for polymer solutions, gels and solids

TL;DR: A review of physical models and theories of diffusion and their uses in describing the diffusion in polymer solutions, gels and even solids can be found in this article, where the applicability of the physical concepts is discussed.
References
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Book

Introduction to the mechanics of a continuous medium

TL;DR: In this article, the authors propose a linearized theory of elasticity for tensors, which they call Linearized Theory of Elasticity (LTHE), which is based on tensors and elasticity.
Journal ArticleDOI

Reptation of a Polymer Chain in the Presence of Fixed Obstacles

TL;DR: In this paper, the authors studied possible motions for one polymer molecule P performing wormlike displacements inside a strongly cross-linked polymeric gel G. The topological requirement that P cannot intersect any of the chains of G is taken into account by a rigorous procedure: the only motions allowed for the chain are associated with the displacement of certain "defects" along the chain.
Book

Free and moving boundary problems

John Crank
TL;DR: In this paper, a front-tracking method is used to solve moving boundary problems and an analytical solution of seepage problems is proposed. But this method is not suitable for solving free boundary problems.
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