Advanced Engineering Mathematics with MATLAB, Second Edition (Advances in Applied Mathematics)

Duffy, Dean G.

ISBN 10: 0849378540 / ISBN 13: 9780849378546

Published by CRC Press, 1997

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Bibliographic Details

• Title: Advanced Engineering Mathematics with MATLAB, Second Edition (Advances in Applied Mathematics)
• Publisher: CRC Press
• Publication Date: 1997
• Language: English
• ISBN 10: 0849378540
• ISBN 13: 9780849378546
• Binding: hardcover
• Condition: Very Good

About this title

Synopsis

This text/reference covers essential areas of engineering mathematics involving single, multiple, and complex variations. Taken as a whole, this book provides a succinct, carefully organized guide for mastering engineering mathematics. Unlike typical textbooks, Advanced Engineering Mathematics begins with a thorough exploration of complex variables because they provide powerful techniques for understanding topics, such as Fourier, Laplace and z-transforms, introduced later in the text. The book contains a wealth of examples, both classic problems used to illustrate concepts, and interesting real-life examples from scientific literature. Ideal for a two-semester course on advanced engineering mathematics, Advanced Engineering Mathematics is concise and well-organized, unlike the long, detailed texts used to teach this subject. Since almost every engineer and many scientists need the skills covered in this book for their daily work, Advanced Engineering Mathematics also makes an excellent reference for practicing engineers and scientists.

About the Author

Dean G. Duffy is a former instructor at the US Naval Academy and US Military Academy. From 1980 to 2005, he worked on numerical weather prediction, oceanic wave modeling, and dynamical meteorology at NASA’s Goddard Space Flight Center. Prior to this, he was a numerical weather prediction officer in the US Air Force from September 1975 to December 1979. He earned his Ph.D. in meteorology from MIT. Dr. Duffy has written several books on transform methods, engineering mathematics, Green’s functions, and mixed boundary value problems.