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Laurent Simon, Juan Ospina - Closed-form Solutions for Drug Transport through Controlled-Release Devices in Two and Three Dimensions, Inbunden

Inbunden, Engelska, 2015

Closed-form Solutions for Drug Transport through Controlled-Release Devices in Two and Three Dimensions

Av Laurent Simon, Juan Ospina

1842 kr

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Beskrivning
Provides solutions for two- and three-dimensional linear models of controlled-release systems Real-world applications are taken from used to help illustrate the methods in Cartesian, cylindrical and spherical coordinate systemsCovers the modeling of drug-delivery systems and provides mathematical tools to evaluate and build controlled-release devicesIncludes classical and analytical techniques to solve boundary-value problems involving two- and three-dimensional partial differential equationsProvides detailed examples, case studies and step-by-step analytical solutions to relevant problems using popular computational software
Produktinformation
  • Utgivningsdatum: 2015-04-27
  • Mått: 163 x 241 x 20 mm
  • Vikt: 562 g
  • Format: Inbunden
  • Språk: Engelska
  • Antal sidor: 304
  • Förlag: John Wiley & Sons Inc
  • ISBN: 9781118947258
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Mer om författaren

Laurent Simon, PhD, is Associate Professor of Chemical Engineering and served as the Associate Director of the Pharmaceutical Engineering Program at New Jersey Institute of Technology. Dr. Simon is the author of Laboratory Online, a series of educational and interactive modules that help engineers build a strong understanding of drug delivery technologies and their underlying engineering principles. During his time at NJIT, Dr. Simon has received the Excellence in Teaching Award, Master Teacher Designation, Newark College of Engineering Saul K. Fenster Innovation in Engineering Education Award and a Distinguished Teaching Award from the American Society of Engineering Education (ASEE).Juan Ospina is currently an Assistant Professor at EAFIT University in the Logic and Computation Group, Physics Engineering Program. He has published numerous articles on the topic of mathematical physics.

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