Application of mathematical modeling in sustained release delivery systems. (August 2014)
- Record Type:
- Journal Article
- Title:
- Application of mathematical modeling in sustained release delivery systems. (August 2014)
- Main Title:
- Application of mathematical modeling in sustained release delivery systems
- Authors:
- Grassi, Mario
Grassi, Gabriele - Abstract:
- <abstract> <title> <x xml:space="preserve">Abstract</x> </title> <p> <bold> <italic>Introduction:</italic> </bold> This review, presenting as starting point the concept of the mathematical modeling, is aimed at the physical and mathematical description of the most important mechanisms regulating drug delivery from matrix systems. The precise knowledge of the delivery mechanisms allows us to set up powerful mathematical models which, in turn, are essential for the design and optimization of appropriate drug delivery systems.</p> <p> <bold> <italic>Areas covered:</italic> </bold> The fundamental mechanisms for drug delivery from matrices are represented by drug diffusion, matrix swelling, matrix erosion, drug dissolution with possible recrystallization (e.g., as in the case of amorphous and nanocrystalline drugs), initial drug distribution inside the matrix, matrix geometry, matrix size distribution (in the case of spherical matrices of different diameter) and osmotic pressure. Depending on matrix characteristics, the above-reported variables may play a different role in drug delivery; thus the mathematical model needs to be built solely on the most relevant mechanisms of the particular matrix considered.</p> <p> <bold> <italic>Expert opinion:</italic> </bold> Despite the somewhat diffident behavior of the industrial world, in the light of the most recent findings, we believe that mathematical modeling may have a tremendous potential impact in the pharmaceutical field. We do<abstract> <title> <x xml:space="preserve">Abstract</x> </title> <p> <bold> <italic>Introduction:</italic> </bold> This review, presenting as starting point the concept of the mathematical modeling, is aimed at the physical and mathematical description of the most important mechanisms regulating drug delivery from matrix systems. The precise knowledge of the delivery mechanisms allows us to set up powerful mathematical models which, in turn, are essential for the design and optimization of appropriate drug delivery systems.</p> <p> <bold> <italic>Areas covered:</italic> </bold> The fundamental mechanisms for drug delivery from matrices are represented by drug diffusion, matrix swelling, matrix erosion, drug dissolution with possible recrystallization (e.g., as in the case of amorphous and nanocrystalline drugs), initial drug distribution inside the matrix, matrix geometry, matrix size distribution (in the case of spherical matrices of different diameter) and osmotic pressure. Depending on matrix characteristics, the above-reported variables may play a different role in drug delivery; thus the mathematical model needs to be built solely on the most relevant mechanisms of the particular matrix considered.</p> <p> <bold> <italic>Expert opinion:</italic> </bold> Despite the somewhat diffident behavior of the industrial world, in the light of the most recent findings, we believe that mathematical modeling may have a tremendous potential impact in the pharmaceutical field. We do believe that mathematical modeling will be more and more important in the future especially in the light of the rapid advent of personalized medicine, a novel therapeutic approach intended to treat each single patient instead of the 'average' patient.</p> </abstract> … (more)
- Is Part Of:
- Expert opinion on drug delivery. Volume 11:Number 8(2014:Aug.)
- Journal:
- Expert opinion on drug delivery
- Issue:
- Volume 11:Number 8(2014:Aug.)
- Issue Display:
- Volume 11, Issue 8 (2014)
- Year:
- 2014
- Volume:
- 11
- Issue:
- 8
- Issue Sort Value:
- 2014-0011-0008-0000
- Page Start:
- 1299
- Page End:
- 1321
- Publication Date:
- 2014-08
- Subjects:
- Drug delivery devices -- Periodicals
Drug delivery systems -- Periodicals
615.605 - Journal URLs:
- http://informahealthcare.com/journal/edd ↗
http://www.ashley-pub.com/?cookieSet=1 ↗
http://informahealthcare.com ↗ - DOI:
- 10.1517/17425247.2014.924497 ↗
- Languages:
- English
- ISSNs:
- 1742-5247
- Deposit Type:
- Legaldeposit
- View Content:
- Available online (eLD content is only available in our Reading Rooms) ↗
- Physical Locations:
- British Library DSC - 3842.002941
British Library DSC - BLDSS-3PM
British Library HMNTS - ELD Digital store - Ingest File:
- 3275.xml