Complex Analysis for Mathematics and Engineering / Edition 6

Complex Analysis for Mathematics and Engineering / Edition 6

ISBN-10:
1449604455
ISBN-13:
9781449604455
Pub. Date:
01/12/2011
Publisher:
Jones & Bartlett Learning
ISBN-10:
1449604455
ISBN-13:
9781449604455
Pub. Date:
01/12/2011
Publisher:
Jones & Bartlett Learning
Complex Analysis for Mathematics and Engineering / Edition 6

Complex Analysis for Mathematics and Engineering / Edition 6

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Overview

Intended for the undergraduate student majoring in mathematics, physics or engineering, the Sixth Edition of Complex Analysis for Mathematics and Engineering continues to provide a comprehensive, student-friendly presentation of this interesting area of mathematics. The authors strike a balance between the pure and applied aspects of the subject, and present concepts in a clear writing style that is appropriate for students at the junior/senior level.

Through its thorough, accessible presentation and numerous applications, the sixth edition of this classic text allows students to work through even the most difficult proofs with ease. New exercise sets help students test their understanding of the material at hand and assess their progress through the course. Additional Mathematica and Maple exercises are available on the publishers website.

Product Details

ISBN-13: 9781449604455
Publisher: Jones & Bartlett Learning
Publication date: 01/12/2011
Series: International Series in Mathematics
Edition description: New Edition
Pages: 650
Product dimensions: 7.60(w) x 9.30(h) x 1.50(d)

About the Author

California State University, Fullerton


Westmont College

Table of Contents

Chapter 1 Complex Numbers
Chapter 2 Complex Functions
Chapter 3 Analytic and Harmonic Functions
Chapter 4 Sequences, Julia and Mandelbrot Sets, and Power Series
Chapter 5 Elementary Functions
Chapter 6 Complex Integration
Chapter 7 Taylor and Laurent Series
Chapter 8 Residue Theory
Chapter 9 z-Transforms and Applications
Chapter 10 Conformal Mapping
Chapter 11 Applications of Harmonic Functions
Chapter 12 Fourier Series and the Laplace Transform
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