Advanced Engineering Mathematics / Edition 3

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Overview

This third edition of Advanced Engineering Mathematics has been completely updated and revised to reflect changes in undergraduate engineering education based on the widespread use of computers. Written specifically for engineering students, it introduces mathematical methods essential to solving real-world problems.

Written in a clear, accessible style, the third edition incorporates three software packages—Maple®, Excel®, and MATLAB®—in problems and examples throughout the text. Topics covered include series methods, Laplace transforms, matrix theory and applications, vector analysis, Fourier series and transforms, partial differential equations, numerical methods using finite differences, complex variables, and wavelets.

Advanced Engineering Mathematics, Third Edition, is ideal for upper-level undergraduate or first-year graduate courses in advanced engineering mathematics, engineering analysis, or applied mathematics.

Features
®Written for engineering students
®Focuses on real-world problems
® Incorporates Maple® throughout, with some applications of Excel® and MATLAB®
®Reviews solutions of ordinary differential equations
®Presents a new chapter on wavelets and a new section on Fourier Transforms

A Solutions Manual (0-19-522215-6) is available to adopters.

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Product Details

  • ISBN-13: 9780195160185
  • Publisher: Oxford University Press, USA
  • Publication date: 2/17/2005
  • Edition description: REV
  • Edition number: 3
  • Pages: 752
  • Product dimensions: 9.20 (w) x 7.70 (h) x 1.40 (d)

Meet the Author

Merle C. Potter is Professor Emeritus of Engineering at Michigan State University and was the first recipient of the Teacher-Scholar award. He has authored or coauthored twenty-four textbooks and exam review books.

Jack Goldberg is Professor Emeritus of Mathematics at the University of Michigan. He has published several textbooks and numerous research papers.

Edward F. Aboufadel is Associate Professor of Mathematics at Grand Valley State University. He is coauthor of an undergraduate textbook on wavelets.

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Table of Contents

Preface
1. Ordinary Differential Equations
2. Series Method
3. Laplace Transform
4. The Theory of Matrices
5. Matrix Applications
6. Vector Analysis
7. Fourier Series
8. Partial Differential Equations
9. Numerical Methods
10. Complex Variables
For Further Study
Appendices
Answers to Selected Problems
Index

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