Abstract
Dissolution of drug from solid dosage form is explained by kinetic models i.e. zero order, first order, higuchi model, Hixson-crowell cube root law, Korsmeyer-peppas and weibull model. These models are effective as design of new delivery device and the existing device is optimized by these models. In this study, these models are classified on two different bases. All these models are explained including their kinetic equations, plot which describes the relationship between drug release and time, and their applications. These models are best explained by examples including polymer and drug which show release behaviour following different models.
Keywords: Drug delivery system, drug release kinetics, mathematical modelling, release behaviour.
Drug Delivery Letters
Title:Mathematical Modelling and Release Behaviour of Drug
Volume: 4 Issue: 3
Author(s): Deeksha Dubey, Rishabha Malviya and Pramod K. Sharma
Affiliation:
Keywords: Drug delivery system, drug release kinetics, mathematical modelling, release behaviour.
Abstract: Dissolution of drug from solid dosage form is explained by kinetic models i.e. zero order, first order, higuchi model, Hixson-crowell cube root law, Korsmeyer-peppas and weibull model. These models are effective as design of new delivery device and the existing device is optimized by these models. In this study, these models are classified on two different bases. All these models are explained including their kinetic equations, plot which describes the relationship between drug release and time, and their applications. These models are best explained by examples including polymer and drug which show release behaviour following different models.
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Cite this article as:
Dubey Deeksha, Malviya Rishabha and K. Sharma Pramod, Mathematical Modelling and Release Behaviour of Drug, Drug Delivery Letters 2014; 4 (3) . https://dx.doi.org/10.2174/2210303104666141001002404
DOI https://dx.doi.org/10.2174/2210303104666141001002404 |
Print ISSN 2210-3031 |
Publisher Name Bentham Science Publisher |
Online ISSN 2210-304X |
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