Complex Analysis by BISWAL Purna Chandra - Bookswagon
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Complex Analysis

Complex Analysis


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About the Book

Primarily intended for the undergraduate students of engineering and postgraduate students of mathematics, this textbook is aimed to provide an introduction to the theories for functions of a complex variable. No specific prerequisite except basic calculus and familiarity with differential equations is required to understand this textbook.

In this book, author tried his best to preset all related formula with few standard examples worked out according to the derived formula to make the book precise. The notations used in this textbook are commonly used by mathematicians. Considerable use has been made of illustrations to stimulate the students’ visual understanding of complex variables.

The objective of this book is to:
• introduce students to the complex number system
• equip students with necessary knowledge and skills to enable them handle problems involving complex numbers
• help students apply techniques of complex analysis to summation of series

A careful and judicious selection of examples has made it simple and lucid for classroom instruction. Some standard problems with sufficient hints have been included at the end of each section to gauge the students’ understanding and grasp of the theory. Thus, this book will fulfill the requirement for an accessible textbook suitable for courses all over the universities in India.

About the Author

PURNA CHANDRA BISWAL, Ph.D. (Indian Institute of Science, Bangalore), is Assistant Professor of Mathematics at Parala Maharaja Engineering College, Berhampur, Odisha. Earlier, Dr. Biswal served at the National Institute of Science and Technology, Berhampur and worked for three years in the department of mathematics at the Birla Institute of Technology and Science, Pilani. He has authored eight books, out of which six are published by PHI Learning, Delhi.



Table of Contents:

Preface


Chapter 1:      Complex Number System
Chapter 2:      Limit, Continuity and Derivative
Chapter 3:      Analytic Function
Chapter 4:      Conformal Mapping
Chapter 5:      Integration
Chapter 6:      Cauchy’s Formula
Chapter 7:      Power Series
Chapter 8:      Residue Theorem
Chapter 9:      Contour Integration
Chapter 10:   Maximum Modulus Theorem

Bibliography
Index


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Product Details
  • ISBN-13: 9788120350632
  • Publisher: Prentice-Hall of India Pvt.Ltd
  • Binding: Paperback
  • Language: English
  • Returnable: Y
  • Weight: 450 gr
  • ISBN-10: 8120350634
  • Publisher Date: 30 Aug 2015
  • Height: 182 mm
  • No of Pages: 288
  • Spine Width: 18 mm
  • Width: 237 mm


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