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**Complex Analysis for Mathematics & Engineering ** written by
** John H. Mathews, Russell W. Howell **.

Approach this text is intended for undergraduate students in mathematics, physics, and engineering. We have attempted to strike a balance between the pure and applied aspects of complex analysis and to present concepts in a clear writing style that is understandable to students at the junior or senior undergraduate level. A wealth of exercises that vary in both difficulty and substance gives the text flexibility.

Sufficient applications are included to illustrate how complex analysis is used in science and engineering. The use of computer graphics gives insight for understanding that complex analysis is a computational tool of practical value. The exercise sets offer a wide variety of choices for computational skills, theoretical understanding, and applications that have been class tested for two editions of the text. Student research projects are suggested throughout the text and citations are made to the bibliography of books and journal articles.

The purpose of the first six chapters is to lay the foundations for the study of complex analysis and develop the topics of analytic and harmonic functions, the elementary functions, and contour integration. If the goal is to study series and the residue calculus and applications, then Chapters 7 and 8 can be covered. If conformal mapping and applications of harmonic functions are desired, then Chapters 9 and 10 can be studied after Chapter 6. A new Chapter 11 on Fourier and Laplace transforms has been added for courses that emphasize more applications.

(John H. Mathews, Russell W. Howell)

**Book Detail :- **
** Title: ** Complex Analysis for Mathematics & Engineering
** Edition: **
** Author(s): ** John H. Mathews, Russell W. Howell
** Publisher: ** Jones & Bartlett Pub
** Series: **
** Year: ** 1999
** Pages: ** 528
** Type: ** PDF
** Language: ** English
** ISBN: ** 0071615695,9780071615693
** Country: ** US

** Download from Amazon : **

**About Author :- **

The author **John Mathews** (1932-1979) was a physicist, yachtsman, scholar, and adventurer. After a 23-year career as a physics professor, he was lost at sea and presumed drowned during a circumnavigation attempt with his wife Jean in 1979.

Mathews was born in Los Angeles, California, the son of John H. “Jack” Mathews, an attorney, and Grace Logie Mathews, a schoolteacher. His paternal grandfather was Los Angeles city attorney W.B. Mathews. He grew up in Hollywood, graduated from the Flintridge Preparatory School, and enrolled in Pomona College in 1948 at the age of 16. As a sophomore, he met Charlotte Dallett, a chemistry student. Mathews also played shortstop for two years on Pomona’s baseball team. In June 1952, Mathews and Charlotte were married. He then graduated summa cum laude in Mathematics.

Mathews received a Fulbright Scholarship, and moved with Charlotte to England for his year of study at Cambridge University. In 1953, he continued his graduate studies at the California Institute of Technology in Pasadena, earning a PhD in 1956.

The author **Russell W. Howell**, Westmont College, Montecito, California, United States

**All Famous Books of this Author :- **

Here is list all books, text books, editions, versions or solution manuals avaliable of this author, We recomended you to download all.
** • Download PDF Mathematical Methods of Physics (2E) by Jon Mathews, Robert L. Walker **

** • Download PDF Numerical Methods Using MATLAB (3E) by John H. Mathews, Kurtis D. Fink **

** • Download PDF Numerical Methods Using MATLAB (3E, Solution Manual ) by John H. Mathews , Kurtis D. Fink **

**• Download PDF Complex Analysis for Mathematics & Engineering (3E) by John H. Mathews, Russell W. Howell **

**• Download PDF Complex Analysis for Mathematics & Engineering (6E) by John H. Mathews, Russell W. Howell **

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**Complex Analysis for Mathematics & Engineering ** written by
** John H. Mathews, Russell W. Howell **
cover the following topics.

1. Complex Numbers

2. Complex Functions

3. Analytic and Harmonic Functions

4. Sequences, Series, and Julia and Mandelbrot Sets

5. Elementary Functions

6. Complex Integration

7. Taylor and Laurent Series

8. Residue Theory

9. Conformal Mapping

10. Applications of Harmonic Functions

11. Fourier Series and the Laplace Transform

Appendix A Undergraduate Student Research Projects

Bibliography

Answers to Selected Problems

Index

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