Dynamic Modeling of Transport Process Systems

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9780126434200: Dynamic Modeling of Transport Process Systems
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This book presents a methodology for the development and computer implementation of dynamic models for transport process systems. Rather than developing the general equations of transport phenomena, it develops the equations required specifically for each new example application. These equations are generally of two types: ordinary differential equations (ODEs) and partial differential equations (PDEs) for which time is an independent variable. The computer-based methodology presented is general purpose and can be applied to most applications requiring the numerical integration of initial-value ODEs/PDEs. A set of approximately two hundred applications of ODEs and PDEs developed by the authors are listed in Appendix 8.

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About the Author:

The R routines are available from
http://www.lehigh.edu/~wes1/pd_download

Queries about the routines can be directed
to wes1@lehigh.edu
W.E. Schiesser is Emeritus McCann Professor of Chemical and Biomolecular Engineering
and Professor of Mathematics at Lehigh University. He holds a PhD from Princeton
University and a ScD (hon) from the University of Mons, Belgium. His research is directed
toward numerical methods and associated software for ordinary, differential-algebraic and
partial differential equations (ODE/DAE/PDEs), and the development of mathematical
models based on ODE/DAE/PDEs. He is the author or coauthor of more than 14 books, and
his ODE/DAE/PDE computer routines have been accessed by some 5,000 colleges and
universities, corporations and government agencies.

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Book Description Elsevier Science Publishing Co Inc, United States, 1992. Hardback. Condition: New. Language: English. Brand new Book. This book presents a methodology for the development and computer implementation of dynamic models for transport process systems. Rather than developing the general equations of transport phenomena, it develops the equations required specifically for each new example application. These equations are generally of two types: ordinary differential equations (ODEs) and partial differential equations (PDEs) for which time is an independent variable. The computer-based methodology presented is general purpose and can be applied to most applications requiring the numerical integration of initial-value ODEs/PDEs. A set of approximately two hundred applications of ODEs and PDEs developed by the authors are listed in Appendix 8. Seller Inventory # EOD9780126434200

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